quantity:AtomicCharge: Atomic Charge
| quantity:AtomicCharge |
| Property |
Value |
| - - |
no properties found |
quantity:GyromagneticRatio: Gyromagnetic Ratio
quantity:LinearEnergyTransfer: Linear Energy Transfer
| quantity:LinearEnergyTransfer |
| Property |
Value |
| - - |
no properties found |
quantity:HeartRate: Heart Rate
| quantity:HeartRate |
| Property |
Value |
| - - |
no properties found |
quantity:MicrobialFormation: Microbial Formation
| quantity:MicrobialFormation |
| Property |
Value |
| - - |
no properties found |
quantity:RespiratoryRate: Respiratory Rate
| quantity:RespiratoryRate |
| Property |
Value |
| - - |
no properties found |
quantity:SerumOrPlasmaLevel: Serum or Plasma Level
quantity:AmountOfSubstance: Amount of Substance
| quantity:AmountOfSubstance |
| Property |
Value |
| qudt:symbol |
N |
quantity:AmountOfSubstancePerUnitMass: Amount of Substance per Unit Mass
quantity:AmountOfSubstancePerUnitVolume: Amount of Substance Per Unit Volume
quantity:CatalyticActivity: Catalytic Activity
| quantity:CatalyticActivity |
| Property |
Value |
| - - |
no properties found |
quantity:Concentration: Concentration
| quantity:Concentration |
| Property |
Value |
| - - |
no properties found |
quantity:ElectricChargePerAmountOfSubstance: Electric Charge per Amount of Substance
| quantity:ElectricChargePerAmountOfSubstance |
| Property |
Value |
| - - |
no properties found |
quantity:EnergyAndWorkPerMassAmountOfSubstance: Energy and Work per Mass Amount of Substance
| quantity:EnergyAndWorkPerMassAmountOfSubstance |
| Property |
Value |
| - - |
no properties found |
quantity:InverseAmountOfSubstance: Inverse Amount of Substance
| quantity:InverseAmountOfSubstance |
| Property |
Value |
| - - |
no properties found |
quantity:LengthMolarEnergy: Length Molar Energy
| quantity:LengthMolarEnergy |
| Property |
Value |
| - - |
no properties found |
quantity:MassAmountOfSubstance: Mass Amount of Substance
| quantity:MassAmountOfSubstance |
| Property |
Value |
| - - |
no properties found |
quantity:MassAmountOfSubstanceTemperature: Mass Amount of Substance Temperature
| quantity:MassAmountOfSubstanceTemperature |
| Property |
Value |
| - - |
no properties found |
quantity:MolarEnergy: Molar Energy
| quantity:MolarEnergy |
| Property |
Value |
| - - |
no properties found |
quantity:MolarMass: Molar Mass
| quantity:MolarMass |
| Property |
Value |
| - - |
no properties found |
quantity:MolarVolume: Molar Volume
quantity:MoleFraction: Mole Fraction
In chemistry, the mole fraction of a component in a mixture is the relative proportion of molecules belonging to the component to those in the mixture, by number of molecules. It is one way of measuring concentration.
| quantity:MoleFraction |
| Property |
Value |
| qudt:description |
In chemistry, the mole fraction of a component in a mixture is the relative proportion of molecules belonging to the component to those in the mixture, by number of molecules. It is one way of measuring concentration. |
| qudt:generalization |
quantity:DimensionlessRatio |
quantity:MolecularMass: Molecular Mass
The molecular mass, or molecular weight of a chemical compound is the mass of one molecule of that compound, relative to the unified atomic mass unit, u. Molecular mass should not be confused with molar mass, which is the mass of one mole of a substance.
| quantity:MolecularMass |
| Property |
Value |
| qudt:description |
The molecular mass, or molecular weight of a chemical compound is the mass of one molecule of that compound, relative to the unified atomic mass unit, u. Molecular mass should not be confused with molar mass, which is the mass of one mole of a substance. |
| qudt:generalization |
quantity:Mass |
| qudt:symbol |
M |
quantity:TemperatureAmountOfSubstance: Temperature Amount of Substance
| quantity:TemperatureAmountOfSubstance |
| Property |
Value |
| - - |
no properties found |
quantity:Turbidity: Turbidity
Turbidity is the cloudiness or haziness of a fluid, or of air, caused by individual particles (suspended solids) that are generally invisible to the naked eye, similar to smoke in air. Turbidity in open water is often caused by phytoplankton and the measurement of turbidity is a key test of water quality. The higher the turbidity, the higher the risk of the drinkers developing gastrointestinal diseases, especially for immune-compromised people, because contaminants like virus or bacteria can become attached to the suspended solid. The suspended solids interfere with water disinfection with chlorine because the particles act as shields for the virus and bacteria. Similarly suspended solids can protect bacteria from UV sterilisation of water. Fluids can contain suspended solid matter consisting of particles of many different sizes. While some suspended material will be large enough and heavy enough to settle rapidly to the bottom container if a liquid sample is left to stand (the settleable solids), very small particles will settle only very slowly or not at all if the sample is regularly agitated or the particles are colloidal. These small solid particles cause the liquid to appear turbid.
| quantity:Turbidity |
| Property |
Value |
| qudt:description |
Turbidity is the cloudiness or haziness of a fluid, or of air, caused by individual particles (suspended solids) that are generally invisible to the naked eye, similar to smoke in air. Turbidity in open water is often caused by phytoplankton and the measurement of turbidity is a key test of water quality. The higher the turbidity, the higher the risk of the drinkers developing gastrointestinal diseases, especially for immune-compromised people, because contaminants like virus or bacteria can become attached to the suspended solid. The suspended solids interfere with water disinfection with chlorine because the particles act as shields for the virus and bacteria. Similarly suspended solids can protect bacteria from UV sterilisation of water. Fluids can contain suspended solid matter consisting of particles of many different sizes. While some suspended material will be large enough and heavy enough to settle rapidly to the bottom container if a liquid sample is left to stand (the settleable solids), very small particles will settle only very slowly or not at all if the sample is regularly agitated or the particles are colloidal. These small solid particles cause the liquid to appear turbid. |
quantity:RF-Power: RF-Power
quantity:SignalDetectionThreshold: Signal Detection Threshold
| quantity:SignalDetectionThreshold |
| Property |
Value |
| - - |
no properties found |
quantity:SignalStrength: Signal Strength
In telecommunications, particularly in radio, signal strength refers to the magnitude of the electric field at a reference point that is a significant distance from the transmitting antenna. It may also be referred to as received signal level or field strength. Typically, it is expressed in voltage per length or signal power received by a reference antenna. High-powered transmissions, such as those used in broadcasting, are expressed in dB-millivolts per metre (dBmV/m). [Wikipedia]
| quantity:SignalStrength |
| Property |
Value |
| qudt:description |
In telecommunications, particularly in radio, signal strength refers to the magnitude of the electric field at a reference point that is a significant distance from the transmitting antenna. It may also be referred to as received signal level or field strength. Typically, it is expressed in voltage per length or signal power received by a reference antenna. High-powered transmissions, such as those used in broadcasting, are expressed in dB-millivolts per metre (dBmV/m). [Wikipedia] |
| qudt:generalization |
quantity:ElectricField |
quantity:AuxillaryMagneticField: Auxillary Magnetic Field
Magnetic Fields surround magnetic materials and electric currents and are detected by the force they exert on other magnetic materials and moving electric charges. The electric and magnetic fields are two interrelated aspects of a single object, called the electromagnetic field. A pure electric field in one reference frame is observed as a combination of both an electric field and a magnetic field in a moving reference frame. The Auxillary Magnetic Field, H characterizes how the true Magnetic Field B influences the organization of magnetic dipoles in a given medium.
| quantity:AuxillaryMagneticField |
| Property |
Value |
| qudt:abbreviation |
H |
| qudt:description |
Magnetic Fields surround magnetic materials and electric currents and are detected by the force they exert on other magnetic materials and moving electric charges. The electric and magnetic fields are two interrelated aspects of a single object, called the electromagnetic field. A pure electric field in one reference frame is observed as a combination of both an electric field and a magnetic field in a moving reference frame. The Auxillary Magnetic Field, H characterizes how the true Magnetic Field B influences the organization of magnetic dipoles in a given medium. |
| qudt:generalization |
quantity:ElectricCurrentPerUnitLength |
quantity:Capacitance: Capacitance
Capacitance is the ability of a body to hold an electrical charge; it is quantified as the amount of electric charge stored for a given electric potential. Capacitance is a scalar-valued quantity.
| quantity:Capacitance |
| Property |
Value |
| qudt:description |
Capacitance is the ability of a body to hold an electrical charge; it is quantified as the amount of electric charge stored for a given electric potential. Capacitance is a scalar-valued quantity. |
quantity:CubicElectricDipoleMomentPerSquareEnergy: Cubic Electric Dipole Moment per Square Energy
| quantity:CubicElectricDipoleMomentPerSquareEnergy |
| Property |
Value |
| - - |
no properties found |
quantity:ElectricCharge: Electric Charge
Electric charge is a fundamental conserved property of some subatomic particles, which determines their electromagnetic interaction. Electrically charged matter is influenced by, and produces, electromagnetic fields. The electric charge on a body may be positive or negative. Two positively charged bodies experience a mutual repulsive force, as do two negatively charged bodies. A positively charged body and a negatively charged body experience an attractive force.
| quantity:ElectricCharge |
| Property |
Value |
| qudt:description |
Electric charge is a fundamental conserved property of some subatomic particles, which determines their electromagnetic interaction. Electrically charged matter is influenced by, and produces, electromagnetic fields. The electric charge on a body may be positive or negative. Two positively charged bodies experience a mutual repulsive force, as do two negatively charged bodies. A positively charged body and a negatively charged body experience an attractive force. |
| qudt:symbol |
Q |
quantity:ElectricChargeLineDensity: Electric Charge Line Density
| quantity:ElectricChargeLineDensity |
| Property |
Value |
| - - |
no properties found |
quantity:ElectricChargePerAmountOfSubstance: Electric Charge per Amount of Substance
| quantity:ElectricChargePerAmountOfSubstance |
| Property |
Value |
| - - |
no properties found |
quantity:ElectricChargePerArea: Electric Charge per Unit Area
| quantity:ElectricChargePerArea |
| Property |
Value |
| - - |
no properties found |
quantity:ElectricChargePerMass: Electric Charge per Mass
| quantity:ElectricChargePerMass |
| Property |
Value |
| - - |
no properties found |
quantity:ElectricChargeVolumeDensity: Electric Charge Volume Density
| quantity:ElectricChargeVolumeDensity |
| Property |
Value |
| qudt:symbol |
? |
quantity:ElectricConductivity: Electric Conductivity
Electric conductivity or specific conductance is a measure of a material's ability to conduct an electric current. When an electrical potential difference is placed across a conductor, its movable charges flow, giving rise to an electric current. The conductivity ? is defined as the ratio of the electric current density J to the electric field E:
J = ?E
In isotropic materials, conductivity is scalar-valued, however in general, conductivity is a tensor-valued quantity.
| quantity:ElectricConductivity |
| Property |
Value |
| qudt:description |
Electric conductivity or specific conductance is a measure of a material's ability to conduct an electric current. When an electrical potential difference is placed across a conductor, its movable charges flow, giving rise to an electric current. The conductivity ? is defined as the ratio of the electric current density J to the electric field E:
J = ?E
In isotropic materials, conductivity is scalar-valued, however in general, conductivity is a tensor-valued quantity. |
| qudt:symbol |
? |
quantity:ElectricCurrent: Electric Current
Electric Current is the flow (movement) of electric charge. The amount of electric current through some surface, e.g., a section through a copper conductor, is defined as the amount of electric charge flowing through that surface over time. Current is a scalar-valued quantity.
| quantity:ElectricCurrent |
| Property |
Value |
| qudt:description |
Electric Current is the flow (movement) of electric charge. The amount of electric current through some surface, e.g., a section through a copper conductor, is defined as the amount of electric charge flowing through that surface over time. Current is a scalar-valued quantity. |
| qudt:symbol |
I |
quantity:ElectricCurrentDensity: Electric Current Density
Electric current density is a measure of the density of flow of electric charge; it is the electric current per unit area of cross section. Electric current density is a vector-valued quantity.
| quantity:ElectricCurrentDensity |
| Property |
Value |
| qudt:abbreviation |
J |
| qudt:description |
Electric current density is a measure of the density of flow of electric charge; it is the electric current per unit area of cross section. Electric current density is a vector-valued quantity. |
| qudt:symbol |
J |
quantity:ElectricCurrentPerAngle: Electric Current per Angle
| quantity:ElectricCurrentPerAngle |
| Property |
Value |
| - - |
no properties found |
quantity:ElectricCurrentPerUnitEnergy: Electric Current per Unit Energy
| quantity:ElectricCurrentPerUnitEnergy |
| Property |
Value |
| - - |
no properties found |
quantity:ElectricCurrentPerUnitLength: Electric Current per Unit Length
| quantity:ElectricCurrentPerUnitLength |
| Property |
Value |
| - - |
no properties found |
quantity:ElectricDipoleMoment: Electric Dipole Moment
The Electric Dipole Moment is a measure of the separation of positive and negative electrical charges in a system of (discrete or continuous) charges. It is a vector-valued quantity. If the system of charges is neutral, that is if the sum of all charges is zero, then the dipole moment of the system is independent of the choice of a reference frame; however in a non-neutral system, such as the dipole moment of a single proton, a dependence on the choice of reference point arises. In such cases it is conventional to choose the reference point to be the center of mass of the system or the center of charge, not some arbitrary origin. This convention ensures that the dipole moment is an intrinsic property of the system.
| quantity:ElectricDipoleMoment |
| Property |
Value |
| qudt:description |
The Electric Dipole Moment is a measure of the separation of positive and negative electrical charges in a system of (discrete or continuous) charges. It is a vector-valued quantity. If the system of charges is neutral, that is if the sum of all charges is zero, then the dipole moment of the system is independent of the choice of a reference frame; however in a non-neutral system, such as the dipole moment of a single proton, a dependence on the choice of reference point arises. In such cases it is conventional to choose the reference point to be the center of mass of the system or the center of charge, not some arbitrary origin. This convention ensures that the dipole moment is an intrinsic property of the system. |
quantity:ElectricDisplacementField: Electric Displacement Field
In a dielectric material the presence of an electric field E causes the bound charges in the material (atomic nuclei and their electrons) to slightly separate, inducing a local electric dipole moment. The Electric Displacement Field, D, is a vector field that accounts for the effects of free charges within such dielectric materials.
| quantity:ElectricDisplacementField |
| Property |
Value |
| qudt:abbreviation |
D |
| qudt:description |
In a dielectric material the presence of an electric field E causes the bound charges in the material (atomic nuclei and their electrons) to slightly separate, inducing a local electric dipole moment. The Electric Displacement Field, D, is a vector field that accounts for the effects of free charges within such dielectric materials. |
| qudt:generalization |
quantity:ElectricChargePerArea |
| qudt:symbol |
D |
quantity:ElectricField: Electric Field
The space surrounding an electric charge or in the presence of a time-varying magnetic field has a property called an electric field. This electric field exerts a force on other electrically charged objects. In the idealized case, the force exerted between two point charges is inversely proportional to the square of the distance between them. (Coulomb's Law)
| quantity:ElectricField |
| Property |
Value |
| qudt:abbreviation |
E |
| qudt:description |
The space surrounding an electric charge or in the presence of a time-varying magnetic field has a property called an electric field. This electric field exerts a force on other electrically charged objects. In the idealized case, the force exerted between two point charges is inversely proportional to the square of the distance between them. (Coulomb's Law) |
quantity:ElectricFlux: Electric Flux
The Electric Flux through an area is defined as the electric field multiplied by the area of the surface projected in a plane perpendicular to the field. Electric Flux is a scalar-valued quantity.
| quantity:ElectricFlux |
| Property |
Value |
| qudt:description |
The Electric Flux through an area is defined as the electric field multiplied by the area of the surface projected in a plane perpendicular to the field. Electric Flux is a scalar-valued quantity. |
quantity:ElectricPotential: Electric Potential
The Electric Potential is a scalar valued quantity associated with an electric field. The electric potential ?(x) at a point, x, is formally defined as the line integral of the electric field taken along a path from x to the point at infinity. If the electric field is static, i.e. time independent, then the choice of the path is arbitrary; however if the electric field is time dependent, taking the integral along different paths will produce different results.
| quantity:ElectricPotential |
| Property |
Value |
| qudt:description |
The Electric Potential is a scalar valued quantity associated with an electric field. The electric potential ?(x) at a point, x, is formally defined as the line integral of the electric field taken along a path from x to the point at infinity. If the electric field is static, i.e. time independent, then the choice of the path is arbitrary; however if the electric field is time dependent, taking the integral along different paths will produce different results. |
| qudt:generalization |
quantity:EnergyPerElectricCharge |
| qudt:symbol |
? |
quantity:ElectricPower: Electric Power
Electric power is the rate at which electrical energy is transferred by an electric circuit. In the simple case of direct current circuits, electric power can be calculated as the product of the potential difference in the circuit (V) and the amount of current flowing in the circuit (I):
P = VI
where
P is the power
V is the potential difference
I is the current.
However, in general electric power is calculated by taking the integral of the vector cross-product of the electrical and magnetic fields over a specified area.
| quantity:ElectricPower |
| Property |
Value |
| qudt:description |
Electric power is the rate at which electrical energy is transferred by an electric circuit. In the simple case of direct current circuits, electric power can be calculated as the product of the potential difference in the circuit (V) and the amount of current flowing in the circuit (I):
P = VI
where
P is the power
V is the potential difference
I is the current.
However, in general electric power is calculated by taking the integral of the vector cross-product of the electrical and magnetic fields over a specified area. |
| qudt:generalization |
quantity:Power |
quantity:ElectricQuadrupoleMoment: Electric Quadrupole Moment
The Electric Quadrupole Moment is a quantity which describes the effective shape of the ellipsoid of nuclear charge distribution. A non-zero quadrupole moment Q indicates that the charge distribution is not spherically symmetric. By convention, the value of Q is taken to be positive if the ellipsoid is prolate and negative if it is oblate. In general, the electric quadrupole moment is tensor-valued.
| quantity:ElectricQuadrupoleMoment |
| Property |
Value |
| qudt:description |
The Electric Quadrupole Moment is a quantity which describes the effective shape of the ellipsoid of nuclear charge distribution. A non-zero quadrupole moment Q indicates that the charge distribution is not spherically symmetric. By convention, the value of Q is taken to be positive if the ellipsoid is prolate and negative if it is oblate. In general, the electric quadrupole moment is tensor-valued. |
| qudt:symbol |
Q |
quantity:ElectromotiveForce: Electromotive Force
Electromotive force is the external work expended per unit of charge to produce an electric potential difference across two open-circuited terminals.
quantity:EnergyPerAreaElectricCharge: Energy per Area Electric Charge
| quantity:EnergyPerAreaElectricCharge |
| Property |
Value |
| - - |
no properties found |
quantity:EnergyPerElectricCharge: Energy per Electric Charge
| quantity:EnergyPerElectricCharge |
| Property |
Value |
| - - |
no properties found |
quantity:EnergyPerSquareMagneticFluxDensity: Energy per Square Magnetic Flux Density
| quantity:EnergyPerSquareMagneticFluxDensity |
| Property |
Value |
| - - |
no properties found |
quantity:ForcePerElectricCharge: Force per Electric Charge
| quantity:ForcePerElectricCharge |
| Property |
Value |
| - - |
no properties found |
quantity:Inductance: Inductance
Inductance is an electromagentic quantity that characterizes a circuit's resistance to any change of electric current; a change in the electric current through induces an opposing electromotive force (EMF). Quantitatively, inductance is proportional to the magnetic flux per unit of electric current.
| quantity:Inductance |
| Property |
Value |
| qudt:description |
Inductance is an electromagentic quantity that characterizes a circuit's resistance to any change of electric current; a change in the electric current through induces an opposing electromotive force (EMF). Quantitatively, inductance is proportional to the magnetic flux per unit of electric current. |
| qudt:symbol |
L |
quantity:InverseMagneticFlux: Inverse Magnetic Flux
| quantity:InverseMagneticFlux |
| Property |
Value |
| - - |
no properties found |
quantity:InversePermittivity: Inverse Permittivity
| quantity:InversePermittivity |
| Property |
Value |
| - - |
no properties found |
quantity:LengthPerUnitElectricCurrent: Length per Unit Electric Current
| quantity:LengthPerUnitElectricCurrent |
| Property |
Value |
| - - |
no properties found |
quantity:LengthPerUnitMagneticFlux: Length per Unit Magnetic Flux
| quantity:LengthPerUnitMagneticFlux |
| Property |
Value |
| - - |
no properties found |
quantity:MagneticDipoleMoment: Magnetic Dipole Moment
The magnetic moment of a system is a measure of the magnitude and the direction of its magnetism. Magnetic moment usually refers to its Magnetic Dipole Moment, and quantifies the contribution of the system's internal magnetism to the external dipolar magnetic field produced by the system (that is, the component of the external magnetic field that is inversely proportional to the cube of the distance to the observer). The Magnetic Dipole Moment is a vector-valued quantity.
| quantity:MagneticDipoleMoment |
| Property |
Value |
| qudt:description |
The magnetic moment of a system is a measure of the magnitude and the direction of its magnetism. Magnetic moment usually refers to its Magnetic Dipole Moment, and quantifies the contribution of the system's internal magnetism to the external dipolar magnetic field produced by the system (that is, the component of the external magnetic field that is inversely proportional to the cube of the distance to the observer). The Magnetic Dipole Moment is a vector-valued quantity. |
| qudt:symbol |
? |
quantity:MagneticField: Magnetic Field
The Magnetic Field, denoted B, is a fundamental field in electrodynamics which characterizes the magnetic force exerted by electric currents. It is closely related to the auxillary magnetic field H (see quantity:AuxillaryMagneticField).
| quantity:MagneticField |
| Property |
Value |
| qudt:abbreviation |
B |
| qudt:description |
The Magnetic Field, denoted B, is a fundamental field in electrodynamics which characterizes the magnetic force exerted by electric currents. It is closely related to the auxillary magnetic field H (see quantity:AuxillaryMagneticField). |
| qudt:symbol |
B |
quantity:MagneticFlux: Magnetic Flux
Magnetic Flux is the product of the average magnetic field times the perpendicular area that it penetrates.
| quantity:MagneticFlux |
| Property |
Value |
| qudt:description |
Magnetic Flux is the product of the average magnetic field times the perpendicular area that it penetrates. |
| qudt:symbol |
? |
quantity:MagneticFluxPerUnitLength: Magnetic Flux per Unit Length
| quantity:MagneticFluxPerUnitLength |
| Property |
Value |
| - - |
no properties found |
quantity:MagnetizationField: Magnetization Field
The Magnetization Field is defined as the ratio of magnetic moment per unit volume. It is a vector-valued quantity.
quantity:MagnetomotiveForce: Magnetomotive Force
Magnetomotive Force (mmf) is the ability of an electric circuit to produce magnetic flux. Just as the ability of a battery to produce electric current is called its electromotive force or emf, mmf is taken as the work required to move a unit magnet pole from any point through any path which links the electric circuit back the same point in the presence of the magnetic force produced by the electric current in the circuit.
| quantity:MagnetomotiveForce |
| Property |
Value |
| qudt:description |
Magnetomotive Force (mmf) is the ability of an electric circuit to produce magnetic flux. Just as the ability of a battery to produce electric current is called its electromotive force or emf, mmf is taken as the work required to move a unit magnet pole from any point through any path which links the electric circuit back the same point in the presence of the magnetic force produced by the electric current in the circuit. |
quantity:MassPerElectricCharge: Mass per Electric Charge
| quantity:MassPerElectricCharge |
| Property |
Value |
| - - |
no properties found |
quantity:Permeability: Permeability
Permeability is the degree of magnetization of a material that responds linearly to an applied magnetic field. In general permeability is a tensor-valued quantity.
| quantity:Permeability |
| Property |
Value |
| qudt:description |
Permeability is the degree of magnetization of a material that responds linearly to an applied magnetic field. In general permeability is a tensor-valued quantity. |
| qudt:symbol |
? |
quantity:Permittivity: Permittivity
Permittivity is a physical quantity that describes how an electric field affects, and is affected by a dielectric medium, and is determined by the ability of a material to polarize in response to the field, and thereby reduce the total electric field inside the material. Permittivity is often a scalar valued quantity, however in the general case it is tensor-valued.
| quantity:Permittivity |
| Property |
Value |
| qudt:description |
Permittivity is a physical quantity that describes how an electric field affects, and is affected by a dielectric medium, and is determined by the ability of a material to polarize in response to the field, and thereby reduce the total electric field inside the material. Permittivity is often a scalar valued quantity, however in the general case it is tensor-valued. |
| qudt:symbol |
? |
quantity:Polarizability: Polarizability
Polarizability is the relative tendency of a charge distribution, like the electron cloud of an atom or molecule, to be distorted from its normal shape by an external electric field, which may be caused by the presence of a nearby ion or dipole.
The electronic polarizability ? is defined as the ratio of the induced dipole moment of an atom to the electric field that produces this dipole moment. Polarizability is often a scalar valued quantity, however in the general case it is tensor-valued.
| quantity:Polarizability |
| Property |
Value |
| qudt:description |
Polarizability is the relative tendency of a charge distribution, like the electron cloud of an atom or molecule, to be distorted from its normal shape by an external electric field, which may be caused by the presence of a nearby ion or dipole.
The electronic polarizability ? is defined as the ratio of the induced dipole moment of an atom to the electric field that produces this dipole moment. Polarizability is often a scalar valued quantity, however in the general case it is tensor-valued. |
| qudt:symbol |
? |
quantity:PolarizationField: Polarization Field
The Polarization Field is the vector field that expresses the density of permanent or induced electric dipole moments in a dielectric material. The polarization vector P is defined as the ratio of electric dipole moment per unit volume.
quantity:PowerPerElectricCharge: Power per Electric Charge
| quantity:PowerPerElectricCharge |
| Property |
Value |
| - - |
no properties found |
quantity:QuarticElectricDipoleMomentPerCubicEnergy: Quartic Electric Dipole Moment per Cubic Energy
| quantity:QuarticElectricDipoleMomentPerCubicEnergy |
| Property |
Value |
| - - |
no properties found |
quantity:Resistance: Resistance
The electrical resistance of an object is a measure of its opposition to the passage of a steady electric current.
| quantity:Resistance |
| Property |
Value |
| qudt:description |
The electrical resistance of an object is a measure of its opposition to the passage of a steady electric current. |
| qudt:symbol |
R |
quantity:Asset: Asset
An Asset is an economic resource owned by a business or company. Simply stated, assets are things of value that can be readily converted into cash (although cash itself is also considered an asset).
| quantity:Asset |
| Property |
Value |
| qudt:description |
An Asset is an economic resource owned by a business or company. Simply stated, assets are things of value that can be readily converted into cash (although cash itself is also considered an asset). |
quantity:Currency: Currency
quantity:AtmosphericPressure: Atmospheric Pressure
The pressure exerted at a point due to the presence of an atmosphere. In most circumstances atmospheric pressure is closely approximated by the hydrostatic pressure caused by the weight of air above the measurement point. Low pressure areas have less atmospheric mass above their location, whereas high pressure areas have more atmospheric mass above their location. Similarly, as elevation increases there is less overlying atmospheric mass, so that pressure decreases with increasing elevation. [Wikipedia]
| quantity:AtmosphericPressure |
| Property |
Value |
| qudt:description |
The pressure exerted at a point due to the presence of an atmosphere. In most circumstances atmospheric pressure is closely approximated by the hydrostatic pressure caused by the weight of air above the measurement point. Low pressure areas have less atmospheric mass above their location, whereas high pressure areas have more atmospheric mass above their location. Similarly, as elevation increases there is less overlying atmospheric mass, so that pressure decreases with increasing elevation. [Wikipedia] |
| qudt:generalization |
quantity:Pressure |
quantity:Circulation: Circulation
In fluid dynamics, circulation is the line integral around a closed curve of the fluid velocity. It has dimensions of length squared over time.
quantity:DynamicPressure: Dynamic Pressure
Dynamic Pressure (indicated with q, or Q, and sometimes called velocity pressure) is the quantity defined by:
q = 1/2 * ?v^2
where (using SI units):
q = dynamic pressure in pascals
? = fluid density in kg/m3 (e.g. density of air)
v = fluid velocity in m/s
| quantity:DynamicPressure |
| Property |
Value |
| qudt:description |
Dynamic Pressure (indicated with q, or Q, and sometimes called velocity pressure) is the quantity defined by:
q = 1/2 * ?v^2
where (using SI units):
q = dynamic pressure in pascals
? = fluid density in kg/m3 (e.g. density of air)
v = fluid velocity in m/s |
| qudt:generalization |
quantity:Pressure |
| qudt:symbol |
q |
quantity:DynamicViscosity: Dynamic Viscosity
quantity:KinematicViscosity: Kinematic Viscosity
quantity:MolecularViscosity: Molecular Viscosity
quantity:Pressure: Pressure
Pressure is an effect which occurs when a force is applied on a surface. Pressure is the amount of force acting on a unit area. Pressure is distinct from stress, as the former is the ratio of the component of force normal to a surface to the surface area. Stress is a tensor that relates the vector force to the vector area.
| quantity:Pressure |
| Property |
Value |
| qudt:description |
Pressure is an effect which occurs when a force is applied on a surface. Pressure is the amount of force acting on a unit area. Pressure is distinct from stress, as the former is the ratio of the component of force normal to a surface to the surface area. Stress is a tensor that relates the vector force to the vector area. |
| qudt:generalization |
quantity:ForcePerArea |
quantity:ReynoldsNumber: Reynolds Number
The Reynolds number (Re) is a dimensionless number defined as the ratio of inertial forces to viscous forces and, consequently, it quantifies the relative importance of these two types of forces for given flow conditions.
| quantity:ReynoldsNumber |
| Property |
Value |
| qudt:description |
The Reynolds number (Re) is a dimensionless number defined as the ratio of inertial forces to viscous forces and, consequently, it quantifies the relative importance of these two types of forces for given flow conditions. |
| qudt:generalization |
quantity:DimensionlessRatio |
quantity:StaticPressure: Static Pressure
Static Pressure is the pressure at a nominated point in a fluid. Every point in a steadily flowing fluid, regardless of the fluid speed at that point, has its own static pressure P, dynamic pressure q, and total pressure P_0. The total pressure is the sum of the dynamic and static pressures, i.e. P_0 = P + q.
| quantity:StaticPressure |
| Property |
Value |
| qudt:description |
Static Pressure is the pressure at a nominated point in a fluid. Every point in a steadily flowing fluid, regardless of the fluid speed at that point, has its own static pressure P, dynamic pressure q, and total pressure P_0. The total pressure is the sum of the dynamic and static pressures, i.e. P_0 = P + q. |
| qudt:generalization |
quantity:Pressure |
quantity:TotalPressure: Total Pressure
The total pressure is the sum of the dynamic and static pressures, i.e. P_0 = P + q.
quantity:Viscosity: Viscosity
Viscosity is a measure of the resistance of a fluid which is being deformed by either shear stress or extensional stress. In general terms it is the resistance of a liquid to flow, or its "thickness". Viscosity describes a fluid's internal resistance to flow and may be thought of as a measure of fluid friction. [Wikipedia]
| quantity:Viscosity |
| Property |
Value |
| qudt:description |
Viscosity is a measure of the resistance of a fluid which is being deformed by either shear stress or extensional stress. In general terms it is the resistance of a liquid to flow, or its "thickness". Viscosity describes a fluid's internal resistance to flow and may be thought of as a measure of fluid friction. [Wikipedia] |
quantity:Vorticity: Vorticity
In the simplest sense, vorticity is the tendency for elements of a fluid to "spin." More formally, vorticity can be related to the amount of "circulation" or "rotation" (or more strictly, the local angular rate of rotation) in a fluid. The average vorticity in a small region of fluid flow is equal to the circulation C around the boundary of the small region, divided by the area A of the small region. Mathematically, vorticity is a vector field and is defined as the curl of the velocity field.
| quantity:Vorticity |
| Property |
Value |
| qudt:description |
In the simplest sense, vorticity is the tendency for elements of a fluid to "spin." More formally, vorticity can be related to the amount of "circulation" or "rotation" (or more strictly, the local angular rate of rotation) in a fluid. The average vorticity in a small region of fluid flow is equal to the circulation C around the boundary of the small region, divided by the area A of the small region. Mathematically, vorticity is a vector field and is defined as the curl of the velocity field. |
| qudt:generalization |
quantity:AngularVelocity |
| qudt:symbol |
? |
quantity:Capacity: Capacity
In computer operations, (a) the largest quantity which can be stored, processed, or transferred; (b) the largest number of digits or characters which may regularly be processed; (c) the upper and lower limits of the quantities which may be processed.
In other contexts, the amount of material that can be stored, such as fuel or food.
| quantity:Capacity |
| Property |
Value |
| qudt:description |
In computer operations, (a) the largest quantity which can be stored, processed, or transferred; (b) the largest number of digits or characters which may regularly be processed; (c) the upper and lower limits of the quantities which may be processed.
In other contexts, the amount of material that can be stored, such as fuel or food. |
| qudt:symbol |
TBD |
quantity:DataRate: Data Rate
The frequency derived from the period of time required to transmit one bit. This represents the amount of data transferred per second by a communications channel or a computing or storage device. Data rate is measured in units of bits per second (written "b/s" or "bps"), bytes per second (Bps), or baud. When applied to data rate, the multiplier prefixes "kilo-", "mega-", "giga-", etc. (and their abbreviations, "k", "M", "G", etc.) always denote powers of 1000. For example, 64 kbps is 64,000 bits per second. This contrasts with units of storage which use different prefixes to denote multiplication by powers of 1024, e.g. 1 kibibit = 1024 bits.
| quantity:DataRate |
| Property |
Value |
| qudt:description |
The frequency derived from the period of time required to transmit one bit. This represents the amount of data transferred per second by a communications channel or a computing or storage device. Data rate is measured in units of bits per second (written "b/s" or "bps"), bytes per second (Bps), or baud. When applied to data rate, the multiplier prefixes "kilo-", "mega-", "giga-", etc. (and their abbreviations, "k", "M", "G", etc.) always denote powers of 1000. For example, 64 kbps is 64,000 bits per second. This contrasts with units of storage which use different prefixes to denote multiplication by powers of 1024, e.g. 1 kibibit = 1024 bits. |
quantity:InformationEntropy: Information Entropy
| quantity:InformationEntropy |
| Property |
Value |
| - - |
no properties found |
quantity:VideoFrameRate: Video Frame Rate
| quantity:VideoFrameRate |
| Property |
Value |
| - - |
no properties found |
quantity:AngularMomentum: Angular Momentum
Quantity of rotational motion.
Linear momentum is the quantity obtained by multiplying the mass of a body by its linear velocity. Angular momentum is the quantity obtained by multiplying the moment of inertia of a body by its angular velocity. The momentum of a system of particles is given by the sum of the momenta of the individual particles which make up the system or by the product of the total mass of the system and the velocity of the center of gravity of the system. The momentum of a continuous medium is given by the integral of the velocity over the mass of the medium or by the product of the total mass of the medium and the velocity of the center of gravity of the medium.
In physics, the angular momentum of an object rotating about some reference point is the measure of the extent to which the object will continue to rotate about that point unless acted upon by an external torque. In particular, if a point mass rotates about an axis, then the angular momentum with respect to a point on the axis is related to the mass of the object, the velocity and the distance of the mass to the axis. While the motion associated with linear momentum has no absolute frame of reference, the rotation associated with angular momentum is sometimes spoken of as being measured relative to the fixed stars.
| quantity:AngularMomentum |
| Property |
Value |
| qudt:description |
Quantity of rotational motion.
Linear momentum is the quantity obtained by multiplying the mass of a body by its linear velocity. Angular momentum is the quantity obtained by multiplying the moment of inertia of a body by its angular velocity. The momentum of a system of particles is given by the sum of the momenta of the individual particles which make up the system or by the product of the total mass of the system and the velocity of the center of gravity of the system. The momentum of a continuous medium is given by the integral of the velocity over the mass of the medium or by the product of the total mass of the medium and the velocity of the center of gravity of the medium.
In physics, the angular momentum of an object rotating about some reference point is the measure of the extent to which the object will continue to rotate about that point unless acted upon by an external torque. In particular, if a point mass rotates about an axis, then the angular momentum with respect to a point on the axis is related to the mass of the object, the velocity and the distance of the mass to the axis. While the motion associated with linear momentum has no absolute frame of reference, the rotation associated with angular momentum is sometimes spoken of as being measured relative to the fixed stars. |
| qudt:generalization |
quantity:Momentum |
quantity:AreaPerTime: Area per Time
| quantity:AreaPerTime |
| Property |
Value |
| - - |
no properties found |
quantity:Density: Density
| quantity:Density |
| Property |
Value |
| - - |
no properties found |
quantity:EnergyAndWork: Energy and Work
| quantity:EnergyAndWork |
| Property |
Value |
| - - |
no properties found |
quantity:EnergyDensity: Energy Density
Energy density is defined as energy per unit volume. The SI unit for energy density is the joule per cubic meter.
| quantity:EnergyDensity |
| Property |
Value |
| qudt:description |
Energy density is defined as energy per unit volume. The SI unit for energy density is the joule per cubic meter. |
quantity:EnergyInternal: Internal Energy
quantity:EnergyKinetic: Kinetic Energy
quantity:EnergyPerArea: Energy per Area
| quantity:EnergyPerArea |
| Property |
Value |
| - - |
no properties found |
quantity:Force: Force
Force is an influence that causes mass to accelerate. It may be experienced as a lift, a push, or a pull. Force is defined by Newton's Second Law as F = m · a, where F is force, m is mass and a is acceleration.
Net force is mathematically equal to the time rate of change of the momentum of the body on which it acts. Since momentum is a vector quantity (has both a magnitude and direction), force also is a vector quantity.
| quantity:Force |
| Property |
Value |
| qudt:description |
Force is an influence that causes mass to accelerate. It may be experienced as a lift, a push, or a pull. Force is defined by Newton's Second Law as F = m · a, where F is force, m is mass and a is acceleration.
Net force is mathematically equal to the time rate of change of the momentum of the body on which it acts. Since momentum is a vector quantity (has both a magnitude and direction), force also is a vector quantity. |
quantity:ForceMagnitude: Force Magnitude
| quantity:ForceMagnitude |
| Property |
Value |
| - - |
no properties found |
quantity:ForcePerArea: Force Per Area
| quantity:ForcePerArea |
| Property |
Value |
| - - |
no properties found |
quantity:ForcePerAreaTime: Force Per Area Time
| quantity:ForcePerAreaTime |
| Property |
Value |
| - - |
no properties found |
quantity:ForcePerLength: Force per Unit Length
| quantity:ForcePerLength |
| Property |
Value |
| - - |
no properties found |
quantity:Friction: Friction
Friction is the force of two surfaces In contact, or the force of a medium acting on a moving object (i.e. air on an aircraft). When contacting surfaces move relative to each other, the friction between the two objects converts kinetic energy into thermal energy.
| quantity:Friction |
| Property |
Value |
| qudt:description |
Friction is the force of two surfaces In contact, or the force of a medium acting on a moving object (i.e. air on an aircraft). When contacting surfaces move relative to each other, the friction between the two objects converts kinetic energy into thermal energy. |
| qudt:generalization |
quantity:Force |
quantity:GravitationalAttraction: Gravitational Attraction
| quantity:GravitationalAttraction |
| Property |
Value |
| - - |
no properties found |
quantity:InverseEnergy: Inverse Energy
| quantity:InverseEnergy |
| Property |
Value |
| - - |
no properties found |
quantity:InverseSquareEnergy: Inverse Square Energy
| quantity:InverseSquareEnergy |
| Property |
Value |
| - - |
no properties found |
quantity:KineticEnergy: Kinetic Energy
The energy which a body possesses as a consequence of its motion, defined as one-half the product of its mass m and the square of its speed v, 1/2 mv^2. The kinetic energy per unit volume of a fluid parcel is the 1/2 p v2 , where p is the density and v the speed of the parcel. See potential energy.
For relativistic speeds the kinetic energy is given by
Ek = mc^2 - m0c^2
where c is the velocity of light in a vacuum, m0 is the rest mass, and m is the moving mass.
| quantity:KineticEnergy |
| Property |
Value |
| qudt:description |
The energy which a body possesses as a consequence of its motion, defined as one-half the product of its mass m and the square of its speed v, 1/2 mv^2. The kinetic energy per unit volume of a fluid parcel is the 1/2 p v2 , where p is the density and v the speed of the parcel. See potential energy.
For relativistic speeds the kinetic energy is given by
Ek = mc^2 - m0c^2
where c is the velocity of light in a vacuum, m0 is the rest mass, and m is the moving mass. |
| qudt:generalization |
quantity:EnergyAndWork |
quantity:LengthByForce: Length Force
| quantity:LengthByForce |
| Property |
Value |
| - - |
no properties found |
quantity:LengthEnergy: Length Energy
| quantity:LengthEnergy |
| Property |
Value |
| - - |
no properties found |
quantity:LengthMass: Length Mass
| quantity:LengthMass |
| Property |
Value |
| - - |
no properties found |
quantity:LinearMomentum: Linear Momentum
Linear momentum is the product of mass and linear velocity. The SI unit for linear momentum is meter-kilogram per second (m-kg/s).
quantity:Mass: Mass
quantity:MassPerArea: Mass per Area
| quantity:MassPerArea |
| Property |
Value |
| - - |
no properties found |
quantity:MassPerAreaTime: Mass per Area Time
| quantity:MassPerAreaTime |
| Property |
Value |
| - - |
no properties found |
quantity:MassPerLength: Mass per Length
| quantity:MassPerLength |
| Property |
Value |
| - - |
no properties found |
quantity:MassPerTime: Mass per Time
| quantity:MassPerTime |
| Property |
Value |
| - - |
no properties found |
quantity:MolarAngularMomentum: Molar Angular Momentum
| quantity:MolarAngularMomentum |
| Property |
Value |
| - - |
no properties found |
quantity:MomentOfInertia: Moment of Inertia
| quantity:MomentOfInertia |
| Property |
Value |
| - - |
no properties found |
quantity:Momentum: Momentum
Quantity of motion. Linear momentum is the quantity obtained by multiplying the mass of a body by its linear speed. Angular momentum is the quantity obtained by multiplying the moment of inertia of a body by its angular speed.
The momentum of a system of particles is given by the sum of the momentums of the individual particles which make up the system or by the product of the total mass of the system and the velocity of the center of gravity of the system.
The momentum of a continuous medium is given by the integral of the velocity over the mass of the medium or by the product of the total mass of the medium and the velocity of the center of gravity of the medium.
| quantity:Momentum |
| Property |
Value |
| qudt:description |
Quantity of motion. Linear momentum is the quantity obtained by multiplying the mass of a body by its linear speed. Angular momentum is the quantity obtained by multiplying the moment of inertia of a body by its angular speed.
The momentum of a system of particles is given by the sum of the momentums of the individual particles which make up the system or by the product of the total mass of the system and the velocity of the center of gravity of the system.
The momentum of a continuous medium is given by the integral of the velocity over the mass of the medium or by the product of the total mass of the medium and the velocity of the center of gravity of the medium. |
quantity:PolarMomentOfInertia: Polar moment of inertia
The polar moment of inertia is a quantity used to predict an object's ability to resist torsion, in objects (or segments of objects) with an invariant circular cross-section and no significant warping or out-of-plane deformation. It is used to calculate the angular displacement of an object subjected to a torque. It is analogous to the area moment of inertia, which characterizes an object's ability to resist bending.
| quantity:PolarMomentOfInertia |
| Property |
Value |
| qudt:description |
The polar moment of inertia is a quantity used to predict an object's ability to resist torsion, in objects (or segments of objects) with an invariant circular cross-section and no significant warping or out-of-plane deformation. It is used to calculate the angular displacement of an object subjected to a torque. It is analogous to the area moment of inertia, which characterizes an object's ability to resist bending. |
quantity:PotentialEnergy: Potential Energy
Energy possessed by a body by virtue of its position in a gravity field in contrast with kinetic energy, that possessed by virtue of its motion.
quantity:Power: Power
Power is the rate at which work is performed or energy is transmitted, or the amount of energy required or expended for a given unit of time. As a rate of change of work done or the energy of a subsystem, power is:
P = W/t
where P is power
W is work
t is time. [Wikipedia]
| quantity:Power |
| Property |
Value |
| qudt:description |
Power is the rate at which work is performed or energy is transmitted, or the amount of energy required or expended for a given unit of time. As a rate of change of work done or the energy of a subsystem, power is:
P = W/t
where P is power
W is work
t is time. [Wikipedia] |
quantity:PowerArea: Power Area
| quantity:PowerArea |
| Property |
Value |
| - - |
no properties found |
quantity:PowerAreaPerSolidAngle: Power Area per Solid Angle
| quantity:PowerAreaPerSolidAngle |
| Property |
Value |
| - - |
no properties found |
quantity:PowerPerArea: Power per Area
| quantity:PowerPerArea |
| Property |
Value |
| - - |
no properties found |
quantity:PowerPerAreaAngle: Power per Area Angle
| quantity:PowerPerAreaAngle |
| Property |
Value |
| - - |
no properties found |
quantity:SpecificEnergy: Specific Energy
| quantity:SpecificEnergy |
| Property |
Value |
| - - |
no properties found |
quantity:SpecificImpulseByMass: Specific Impulse by Mass
quantity:SpecificImpulseByWeight: Specific Impulse by Weight
quantity:SpecificVolume: Specific Volume
Specific volume (?) is the volume occupied by a unit of mass of a material. It is equal to the inverse of density.
quantity:SquareEnergy: Square Energy
| quantity:SquareEnergy |
| Property |
Value |
| - - |
no properties found |
quantity:StandardGravitationalParameter: Standard Gravitational Parameter
| quantity:StandardGravitationalParameter |
| Property |
Value |
| qudt:symbol |
? |
quantity:Thrust: Thrust
Thrust is a reaction force described quantitatively by Newton's Second and Third Laws. When a system expels or accelerates mass in one direction the accelerated mass will cause a proportional but opposite force on that system.
1. The pushing or pulling force developed by an aircraft engine or a rocket engine.
2. The force exerted in any direction by a fluid jet or by a powered screw, as, the thrust of an antitorque rotor.
3. (symbol F). Specifically, in rocketry, F = mv where m is propellant mass flow and v is exhaust velocity relative to the vehicle. Also called momentum thrust.
| quantity:Thrust |
| Property |
Value |
| qudt:description |
Thrust is a reaction force described quantitatively by Newton's Second and Third Laws. When a system expels or accelerates mass in one direction the accelerated mass will cause a proportional but opposite force on that system.
1. The pushing or pulling force developed by an aircraft engine or a rocket engine.
2. The force exerted in any direction by a fluid jet or by a powered screw, as, the thrust of an antitorque rotor.
3. (symbol F). Specifically, in rocketry, F = mv where m is propellant mass flow and v is exhaust velocity relative to the vehicle. Also called momentum thrust. |
| qudt:generalization |
quantity:Force |
quantity:ThrustToMassRatio: Thrust to Mass Ratio
| quantity:ThrustToMassRatio |
| Property |
Value |
| - - |
no properties found |
quantity:Torque: Torque
In physics, a torque (?) is a vector that measures the tendency of a force to rotate an object about some axis [1]. The magnitude of a torque is defined as force times its lever arm [2]. Just as a force is a push or a pull, a torque can be thought of as a twist.
The SI unit for torque is newton meters (N m). In U.S. customary units, it is measured in foot pounds (ft lbf) (also known as 'pounds feet').
Mathematically, the torque on a particle (which has the position r in some reference frame) can be defined as the cross product:
? = r x F
where
r is the particle's position vector relative to the fulcrum
F is the force acting on the particles,
or, more generally, torque can be defined as the rate of change of angular momentum,
? = dL/dt
where
L is the angular momentum vector
t stands for time. [Wikipedia]
| quantity:Torque |
| Property |
Value |
| qudt:description |
In physics, a torque (?) is a vector that measures the tendency of a force to rotate an object about some axis [1]. The magnitude of a torque is defined as force times its lever arm [2]. Just as a force is a push or a pull, a torque can be thought of as a twist.
The SI unit for torque is newton meters (N m). In U.S. customary units, it is measured in foot pounds (ft lbf) (also known as 'pounds feet').
Mathematically, the torque on a particle (which has the position r in some reference frame) can be defined as the cross product:
? = r x F
where
r is the particle's position vector relative to the fulcrum
F is the force acting on the particles,
or, more generally, torque can be defined as the rate of change of angular momentum,
? = dL/dt
where
L is the angular momentum vector
t stands for time. [Wikipedia] |
quantity:Weight: Weight
1. The force with which a body is attracted toward an astronomical body.
2. The product of the mass of a body and the acceleration acting on a body.
In a dynamic situation, the weight can be a multiple of that under resting conditions. Weight also varies on other planets in accordance with their gravity.
| quantity:Weight |
| Property |
Value |
| qudt:description |
1. The force with which a body is attracted toward an astronomical body.
2. The product of the mass of a body and the acceleration acting on a body.
In a dynamic situation, the weight can be a multiple of that under resting conditions. Weight also varies on other planets in accordance with their gravity. |
quantity:Illuminance: Illuminance
Illuminance is the total luminous flux incident on a surface, per unit area. It is a measure of the intensity of the incident light, wavelength-weighted by the luminosity function to correlate with human brightness perception.
| quantity:Illuminance |
| Property |
Value |
| qudt:description |
Illuminance is the total luminous flux incident on a surface, per unit area. It is a measure of the intensity of the incident light, wavelength-weighted by the luminosity function to correlate with human brightness perception. |
| qudt:generalization |
quantity:LuminousFluxPerArea |
quantity:Luminance: Luminance
Luminance is a photometric measure of the luminous intensity per unit area of light travelling in a given direction. It describes the amount of light that passes through or is emitted from a particular area, and falls within a given solid angle.
| quantity:Luminance |
| Property |
Value |
| qudt:description |
Luminance is a photometric measure of the luminous intensity per unit area of light travelling in a given direction. It describes the amount of light that passes through or is emitted from a particular area, and falls within a given solid angle. |
quantity:LuminousEfficacy: Luminous Efficacy
Luminous Efficacy is the ratio of luminous flux (in lumens) to power (usually measured in watts). Depending on context, the power can be either the radiant flux of the source's output, or it can be the total electric power consumed by the source.
| quantity:LuminousEfficacy |
| Property |
Value |
| qudt:description |
Luminous Efficacy is the ratio of luminous flux (in lumens) to power (usually measured in watts). Depending on context, the power can be either the radiant flux of the source's output, or it can be the total electric power consumed by the source. |
quantity:LuminousEmmitance: Luminous Emmitance
Luminous Emittance is the luminous flux per unit area emitted from a surface.
quantity:LuminousEnergy: Luminous Energy
Luminous Energy is the perceived energy of light. This is sometimes also called the quantity of light.
| quantity:LuminousEnergy |
| Property |
Value |
| qudt:description |
Luminous Energy is the perceived energy of light. This is sometimes also called the quantity of light. |
| qudt:symbol |
Qv |
quantity:LuminousFlux: Luminous Flux
Luminous Flux or Luminous Power is the measure of the perceived power of light. It differs from radiant flux, the measure of the total power of light emitted, in that luminous flux is adjusted to reflect the varying sensitivity of the human eye to different wavelengths of light.
| quantity:LuminousFlux |
| Property |
Value |
| qudt:description |
Luminous Flux or Luminous Power is the measure of the perceived power of light. It differs from radiant flux, the measure of the total power of light emitted, in that luminous flux is adjusted to reflect the varying sensitivity of the human eye to different wavelengths of light. |
| qudt:symbol |
F |
quantity:LuminousFluxPerArea: Luminous Flux per Area
| quantity:LuminousFluxPerArea |
| Property |
Value |
| - - |
no properties found |
quantity:LuminousIntensity: Luminous Intensity
Luminous Intensity is a measure of the wavelength-weighted power emitted by a light source in a particular direction per unit solid angle. The weighting is determined by the luminosity function, a standardized model of the sensitivity of the human eye to different wavelengths.
| quantity:LuminousIntensity |
| Property |
Value |
| qudt:description |
Luminous Intensity is a measure of the wavelength-weighted power emitted by a light source in a particular direction per unit solid angle. The weighting is determined by the luminosity function, a standardized model of the sensitivity of the human eye to different wavelengths. |
| qudt:symbol |
J |
quantity:AbsoluteHumidity: Absolute Humidity
Absolute humidity is the mass of water in a particular volume of air. It is a measure of the density of water vapor in an atmosphere.
quantity:Dimensionless: Dimensionless
quantity:DimensionlessRatio: Dimensionless Ratio
quantity:Gain: Gain
A general term used to denote an increase in signal power or signal strength in transmission from one point to another. Gain is usually expressed in decibels and is widely used to denote transducer gain. An increase or amplification. In radar there are two general usages of the term: (a) antenna gain, or gain factor, is the ratio of the power transmitted along the beam axis to that of an isotropic radiator transmitting the same total power; (b) receiver gain, or video gain, is the amplification given a signal by the receiver.
| quantity:Gain |
| Property |
Value |
| qudt:description |
A general term used to denote an increase in signal power or signal strength in transmission from one point to another. Gain is usually expressed in decibels and is widely used to denote transducer gain. An increase or amplification. In radar there are two general usages of the term: (a) antenna gain, or gain factor, is the ratio of the power transmitted along the beam axis to that of an isotropic radiator transmitting the same total power; (b) receiver gain, or video gain, is the amplification given a signal by the receiver. |
| qudt:generalization |
quantity:DimensionlessRatio |
quantity:Action: Action
quantity:Activity: Activity
Activity is the term used to characterise the number of nuclei which disintegrate in a radioactive substance per unit time. Activity is usually measured in Becquerels (Bq), where 1 Bq is 1 disintegration per second.
| quantity:Activity |
| Property |
Value |
| qudt:description |
Activity is the term used to characterise the number of nuclei which disintegrate in a radioactive substance per unit time. Activity is usually measured in Becquerels (Bq), where 1 Bq is 1 disintegration per second. |
| qudt:generalization |
quantity:StochasticProcess |
quantity:AbsorbedDose: Absorbed Dose
Absorbed dose (also known as Total Ionizing Dose, TID) is a measure of the energy deposited in a medium by ionizing radiation. It is equal to the energy deposited per unit mass of medium, and so has the unit J/kg, which is given the special name Gray (Gy).
Note that the absorbed dose is not a good indicator of the likely biological effect. 1 Gy of alpha radiation would be much more biologically damaging than 1 Gy of photon radiation for example. Appropriate weighting factors can be applied reflecting the different relative biological effects to find the equivalent dose.
The risk of stoctic effects due to radiation exposure can be quantified using the effective dose, which is a weighted average of the equivalent dose to each organ depending upon its radiosensitivity. When ionising radiation is used to treat cancer, the doctor will usually prescribe the radiotherapy treatment in Gy. When risk from ionising radiation is being discussed, a related unit, the Sievert is used.
| quantity:AbsorbedDose |
| Property |
Value |
| qudt:description |
Absorbed dose (also known as Total Ionizing Dose, TID) is a measure of the energy deposited in a medium by ionizing radiation. It is equal to the energy deposited per unit mass of medium, and so has the unit J/kg, which is given the special name Gray (Gy).
Note that the absorbed dose is not a good indicator of the likely biological effect. 1 Gy of alpha radiation would be much more biologically damaging than 1 Gy of photon radiation for example. Appropriate weighting factors can be applied reflecting the different relative biological effects to find the equivalent dose.
The risk of stoctic effects due to radiation exposure can be quantified using the effective dose, which is a weighted average of the equivalent dose to each organ depending upon its radiosensitivity. When ionising radiation is used to treat cancer, the doctor will usually prescribe the radiotherapy treatment in Gy. When risk from ionising radiation is being discussed, a related unit, the Sievert is used. |
| qudt:generalization |
quantity:SpecificEnergy |
quantity:AbsorbedDoseRate: Absorbed Dose Rate
| quantity:AbsorbedDoseRate |
| Property |
Value |
| - - |
no properties found |
quantity:DoseEquivalent: Dose Equivalent
The equivalent dose to a tissue is found by multiplying the absorbed dose, in gray, by a dimensionless "quality factor" Q, dependent upon radiation type, and by another dimensionless factor N, dependent on all other pertinent factors. N depends upon the part of the body irradiated, the time and volume over which the dose was spread, even the species of the subject.
| quantity:DoseEquivalent |
| Property |
Value |
| qudt:description |
The equivalent dose to a tissue is found by multiplying the absorbed dose, in gray, by a dimensionless "quality factor" Q, dependent upon radiation type, and by another dimensionless factor N, dependent on all other pertinent factors. N depends upon the part of the body irradiated, the time and volume over which the dose was spread, even the species of the subject. |
| qudt:generalization |
quantity:SpecificEnergy |
quantity:Exposure: Exposure
quantity:Irradiance: Irradiance
Irradiance and Radiant Emittance are radiometry terms for the power per unit area of electromagnetic radiation at a surface. "Irradiance" is used when the electromagnetic radiation is incident on the surface. "Radiant emmitance" (or "radiant exitance") is used when the radiation is emerging from the surface.
| quantity:Irradiance |
| Property |
Value |
| qudt:description |
Irradiance and Radiant Emittance are radiometry terms for the power per unit area of electromagnetic radiation at a surface. "Irradiance" is used when the electromagnetic radiation is incident on the surface. "Radiant emmitance" (or "radiant exitance") is used when the radiation is emerging from the surface. |
| qudt:generalization |
quantity:PowerPerArea |
quantity:Radiance: Radiance
Radiance is a radiometric measure that describes the amount of light that passes through or is emitted from a particular area, and falls within a given solid angle in a specified direction.
quantity:RadiantEmmitance: Radiant Emmitance
Irradiance and Radiant Emittance are radiometry terms for the power per unit area of electromagnetic radiation at a surface. "Irradiance" is used when the electromagnetic radiation is incident on the surface. "Radiant emmitance" (or "radiant exitance") is used when the radiation is emerging from the surface.
| quantity:RadiantEmmitance |
| Property |
Value |
| qudt:description |
Irradiance and Radiant Emittance are radiometry terms for the power per unit area of electromagnetic radiation at a surface. "Irradiance" is used when the electromagnetic radiation is incident on the surface. "Radiant emmitance" (or "radiant exitance") is used when the radiation is emerging from the surface. |
| qudt:generalization |
quantity:PowerPerArea |
quantity:RadiantEnergy: Radiant Energy
Radiant Energy is the energy of electromagnetic waves. The quantity of radiant energy may be calculated by integrating radiant flux (or power) with respect to time
quantity:RadiantFlux: Radiant Flux
Radiant Flux, or radiant power, is the measure of the total power of electromagnetic radiation (including infrared, ultraviolet, and visible light). The power may be the total emitted from a source, or the total landing on a particular surface.
| quantity:RadiantFlux |
| Property |
Value |
| qudt:description |
Radiant Flux, or radiant power, is the measure of the total power of electromagnetic radiation (including infrared, ultraviolet, and visible light). The power may be the total emitted from a source, or the total landing on a particular surface. |
| qudt:generalization |
quantity:Power |
| qudt:symbol |
? |
quantity:RadiantIntensity: Radiant Intensity
Radiant Intensity is a measure of the intensity of electromagnetic radiation. It is defined as power per unit solid angle.
| quantity:RadiantIntensity |
| Property |
Value |
| qudt:description |
Radiant Intensity is a measure of the intensity of electromagnetic radiation. It is defined as power per unit solid angle. |
quantity:Radiosity: Radiosity
Radiosity is the total emitted and reflected radiation leaving a surface.
quantity:FirstMomentOfArea: First Moment of Area
The first moment of area is the summation of area times distance to an axis. It is a measure of the distribution of the area of a shape in relationship to an axis.
| quantity:FirstMomentOfArea |
| Property |
Value |
| qudt:description |
The first moment of area is the summation of area times distance to an axis. It is a measure of the distribution of the area of a shape in relationship to an axis. |
| qudt:generalization |
quantity:Volume |
quantity:SecondMomentOfArea: Second Moment of Area
The second moment of area is a property of a physical object that can be used to predict its resistance to bending and deflection. The deflection of an object under load depends not only on the load, but also on the geometry of the object's cross-section.
| quantity:SecondMomentOfArea |
| Property |
Value |
| qudt:description |
The second moment of area is a property of a physical object that can be used to predict its resistance to bending and deflection. The deflection of an object under load depends not only on the load, but also on the geometry of the object's cross-section. |
quantity:Strain: Strain
In any branch of science dealing with materials and their behaviour, strain is the geometrical expression of deformation caused by the action of stress on a physical body. Strain is calculated by first assuming a change between two body states: the beginning state and the final state. Then the difference in placement of two points in this body in those two states expresses the numerical value of strain. Strain therefore expresses itself as a change in size and/or shape. [Wikipedia]
| quantity:Strain |
| Property |
Value |
| qudt:description |
In any branch of science dealing with materials and their behaviour, strain is the geometrical expression of deformation caused by the action of stress on a physical body. Strain is calculated by first assuming a change between two body states: the beginning state and the final state. Then the difference in placement of two points in this body in those two states expresses the numerical value of strain. Strain therefore expresses itself as a change in size and/or shape. [Wikipedia] |
| qudt:generalization |
quantity:Dimensionless |
quantity:StrainEnergyDensity: Strain Energy Density
quantity:Stress: Stress
Stress is a measure of the average amount of force exerted per unit area of a surface within a deformable body on which internal forces act. In other words, it is a measure of the intensity or internal distribution of the total internal forces acting within a deformable body across imaginary surfaces. These internal forces are produced between the particles in the body as a reaction to external forces applied on the body.
| quantity:Stress |
| Property |
Value |
| qudt:description |
Stress is a measure of the average amount of force exerted per unit area of a surface within a deformable body on which internal forces act. In other words, it is a measure of the intensity or internal distribution of the total internal forces acting within a deformable body across imaginary surfaces. These internal forces are produced between the particles in the body as a reaction to external forces applied on the body. |
| qudt:generalization |
quantity:ForcePerArea |
quantity:Tension: Tension
Tension is the magnitude of the pulling force exerted by a string, cable, chain, or similar object on another object. It is the opposite of compression.
quantity:Acceleration: Acceleration
Acceleration is the (instantaneous) rate of change of velocity. Acceleration may be either linear acceleration, or angular acceleration. It is a vector quantity with dimension length/time^2 for linear acceleration, or in the case of angular acceleration, with dimension angle/time^2. In SI units, linear acceleration is measured in meters/second^2 (m·s^-2) and angular acceleration is measured in radians/second^2.
In common speech, the term acceleration is only used for an increase in speed. In physics, any increase or decrease in speed is referred to as acceleration and similarly, motion in a circle at constant speed is also an acceleration, since the direction component of the velocity is changing.
| quantity:Acceleration |
| Property |
Value |
| qudt:description |
Acceleration is the (instantaneous) rate of change of velocity. Acceleration may be either linear acceleration, or angular acceleration. It is a vector quantity with dimension length/time^2 for linear acceleration, or in the case of angular acceleration, with dimension angle/time^2. In SI units, linear acceleration is measured in meters/second^2 (m·s^-2) and angular acceleration is measured in radians/second^2.
In common speech, the term acceleration is only used for an increase in speed. In physics, any increase or decrease in speed is referred to as acceleration and similarly, motion in a circle at constant speed is also an acceleration, since the direction component of the velocity is changing. |
quantity:Angle: Angle
The inclination to each other of two intersecting lines, measured by the arc of a circle intercepted between the two lines forming the angle, the center of the circle being the point of intersection. An acute angle is less than 90°; a right angle 90 °; an obtuse angle, more than 90° but less than 180 °; a straight angle, 180°; a reflex angle, more than 180° but less than 360°; a perigon, 360°. Any angle not a multiple of 90° is an oblique angle. If the sum of two angles is 90°, they are complementary angles; if 180°, supplementary angles; if 360°, explementary angles. Two adjacent angles have a common vertex and lie on opposite sides of a common side. A dihedral angle is the angle between two intersecting planes. A spherical angle is the angle between two intersecting great circles.
| quantity:Angle |
| Property |
Value |
| qudt:description |
The inclination to each other of two intersecting lines, measured by the arc of a circle intercepted between the two lines forming the angle, the center of the circle being the point of intersection. An acute angle is less than 90°; a right angle 90 °; an obtuse angle, more than 90° but less than 180 °; a straight angle, 180°; a reflex angle, more than 180° but less than 360°; a perigon, 360°. Any angle not a multiple of 90° is an oblique angle. If the sum of two angles is 90°, they are complementary angles; if 180°, supplementary angles; if 360°, explementary angles. Two adjacent angles have a common vertex and lie on opposite sides of a common side. A dihedral angle is the angle between two intersecting planes. A spherical angle is the angle between two intersecting great circles. |
| qudt:generalization |
quantity:DimensionlessRatio |
quantity:AngularAcceleration: Angular Acceleration
Angular acceleration is the rate of change of angular velocity over time. Measurement of the change made in the rate of change of an angle that a spinning object undergoes per unit time. It is a vector quantity. Also called Rotational acceleration.
In SI units, it is measured in radians per second squared (rad/s^2), and is usually denoted by the Greek letter alpha.
| quantity:AngularAcceleration |
| Property |
Value |
| qudt:description |
Angular acceleration is the rate of change of angular velocity over time. Measurement of the change made in the rate of change of an angle that a spinning object undergoes per unit time. It is a vector quantity. Also called Rotational acceleration.
In SI units, it is measured in radians per second squared (rad/s^2), and is usually denoted by the Greek letter alpha. |
| qudt:generalization |
quantity:Acceleration |
quantity:AngularFrequency: Angular Frequency
Angular frequency is a scalar measure of rotation rate. It is the magnitude of the vector quantity angular velocity.
quantity:AngularVelocity: Angular Velocity
The change of angle per unit time; specifically, in celestial mechanics, the change in angle of the radius vector per unit time.
quantity:Area: Area
Area is a quantity expressing the two-dimensional size of a defined part of a surface, typically a region bounded by a closed curve.
| quantity:Area |
| Property |
Value |
| qudt:description |
Area is a quantity expressing the two-dimensional size of a defined part of a surface, typically a region bounded by a closed curve. |
quantity:AreaAngle: Area Angle
| quantity:AreaAngle |
| Property |
Value |
| - - |
no properties found |
quantity:AreaTime: Area Time
| quantity:AreaTime |
| Property |
Value |
| - - |
no properties found |
quantity:Curvature: Curvature
The canonical example of extrinsic curvature is that of a circle, which has curvature equal to the inverse of its radius everywhere. Smaller circles bend more sharply, and hence have higher curvature. The curvature of a smooth curve is defined as the curvature of its osculating circle at each point. The osculating circle of a sufficiently smooth plane curve at a given point on the curve is the circle whose center lies on the inner normal line and whose curvature is the same as that of the given curve at that point. This circle is tangent to the curve at the given point.
That is, given a point P on a smooth curve C, the curvature of C at P is defined to be 1/R where R is the radius of the osculating circle of C at P. The magnitude of curvature at points on physical curves can be measured in diopters (also spelled dioptre) — this is the convention in optics. [Wikipedia]
| quantity:Curvature |
| Property |
Value |
| qudt:description |
The canonical example of extrinsic curvature is that of a circle, which has curvature equal to the inverse of its radius everywhere. Smaller circles bend more sharply, and hence have higher curvature. The curvature of a smooth curve is defined as the curvature of its osculating circle at each point. The osculating circle of a sufficiently smooth plane curve at a given point on the curve is the circle whose center lies on the inner normal line and whose curvature is the same as that of the given curve at that point. This circle is tangent to the curve at the given point.
That is, given a point P on a smooth curve C, the curvature of C at P is defined to be 1/R where R is the radius of the osculating circle of C at P. The magnitude of curvature at points on physical curves can be measured in diopters (also spelled dioptre) — this is the convention in optics. [Wikipedia] |
quantity:DryVolume: Dry Volume
quantity:Frequency: Frequency
Frequency is the number of occurrences of a repeatiing event per unit time. The repetition of the events may be periodic (i.e. the length of time between event repetitions is fixed) or aperiodic (i.e. the length of time between event repetitions varies). Therefore, we distinguish between periodic and aperiodic frequencies. In the SI system, periodic frequency is measured in hertz (Hz) or multiples of hertz, while aperiodic frequency is measured in becquerel (Bq).
| quantity:Frequency |
| Property |
Value |
| qudt:description |
Frequency is the number of occurrences of a repeatiing event per unit time. The repetition of the events may be periodic (i.e. the length of time between event repetitions is fixed) or aperiodic (i.e. the length of time between event repetitions varies). Therefore, we distinguish between periodic and aperiodic frequencies. In the SI system, periodic frequency is measured in hertz (Hz) or multiples of hertz, while aperiodic frequency is measured in becquerel (Bq). |
quantity:InverseLength: Inverse Length
| quantity:InverseLength |
| Property |
Value |
| - - |
no properties found |
quantity:InverseVolume: Inverse Volume
| quantity:InverseVolume |
| Property |
Value |
| - - |
no properties found |
quantity:Length: Length
quantity:LinearAcceleration: Linear Acceleration
quantity:LinearVelocity: Linear Velocity
quantity:LiquidVolume: Liquid Volume
quantity:MachNumber: Mach Number
Mach number (Ma) is the speed of an object moving through air, or any fluid substance, divided by the speed of sound as it is in that substance:
M = V_o/V_s
where
M is the Mach number
V_o is the velocity of the object relative to the medium and
V_s is the velocity of sound in the medium
The Mach number is commonly used both with objects traveling at high speed in a fluid, and with high-speed fluid flows inside channels such as nozzles, diffusers or wind tunnels. As it is defined as a ratio of two speeds, it is a dimensionless number. [Wikipedia]
| quantity:MachNumber |
| Property |
Value |
| qudt:description |
Mach number (Ma) is the speed of an object moving through air, or any fluid substance, divided by the speed of sound as it is in that substance:
M = V_o/V_s
where
M is the Mach number
V_o is the velocity of the object relative to the medium and
V_s is the velocity of sound in the medium
The Mach number is commonly used both with objects traveling at high speed in a fluid, and with high-speed fluid flows inside channels such as nozzles, diffusers or wind tunnels. As it is defined as a ratio of two speeds, it is a dimensionless number. [Wikipedia] |
| qudt:generalization |
quantity:DimensionlessRatio |
quantity:NumberDensity: Number Density
In physics, astronomy, and chemistry, number density (symbol: n) is a kind of quantity used to describe the degree of concentration of countable objects (atoms, molecules, dust particles, galaxies, etc.) in the three-dimensional physical space.
| quantity:NumberDensity |
| Property |
Value |
| qudt:description |
In physics, astronomy, and chemistry, number density (symbol: n) is a kind of quantity used to describe the degree of concentration of countable objects (atoms, molecules, dust particles, galaxies, etc.) in the three-dimensional physical space. |
| qudt:generalization |
quantity:InverseVolume |
| qudt:symbol |
n |
quantity:PlaneAngle: Plane Angle
quantity:SolidAngle: Solid Angle
The solid angle subtended by a surface S is defined as the surface area of a unit sphere covered by the surface S's projection onto the sphere. A solid angle is related to the surface of a sphere in the same way an ordinary angle is related to the circumference of a circle. Since the total surface area of the unit sphere is 4*pi, the measure of solid angle will always be between 0 and 4*pi.
| quantity:SolidAngle |
| Property |
Value |
| qudt:description |
The solid angle subtended by a surface S is defined as the surface area of a unit sphere covered by the surface S's projection onto the sphere. A solid angle is related to the surface of a sphere in the same way an ordinary angle is related to the circumference of a circle. Since the total surface area of the unit sphere is 4*pi, the measure of solid angle will always be between 0 and 4*pi. |
| qudt:generalization |
quantity:Angle |
quantity:Speed: Speed
Speed is the magnitude of velocity.
| quantity:Speed |
| Property |
Value |
| qudt:description |
Speed is the magnitude of velocity. |
quantity:StochasticProcess: Stochastic Process
quantity:Time: Time
Time is a basic component of the measuring system used to sequence events, to compare the durations of events and the intervals between them, and to quantify the motions of objects.
| quantity:Time |
| Property |
Value |
| qudt:description |
Time is a basic component of the measuring system used to sequence events, to compare the durations of events and the intervals between them, and to quantify the motions of objects. |
| qudt:symbol |
T |
quantity:TimeSquared: Time Squared
| quantity:TimeSquared |
| Property |
Value |
| - - |
no properties found |
quantity:Velocity: Velocity
| quantity:Velocity |
| Property |
Value |
| - - |
no properties found |
quantity:Volume: Volume
The volume of a solid object is the three-dimensional concept of how much space it occupies, often quantified numerically. One-dimensional figures (such as lines) and two-dimensional shapes (such as squares) are assigned zero volume in the three-dimensional space.
| quantity:Volume |
| Property |
Value |
| qudt:description |
The volume of a solid object is the three-dimensional concept of how much space it occupies, often quantified numerically. One-dimensional figures (such as lines) and two-dimensional shapes (such as squares) are assigned zero volume in the three-dimensional space. |
quantity:VolumePerUnitTime: Volume per Unit Time
| quantity:VolumePerUnitTime |
| Property |
Value |
| - - |
no properties found |
quantity:SystemOfQuantities_CGS: CGS System of Quantities
quantity:SystemOfQuantities_CGS-EMU: CGS-EMU System of Quantities
quantity:SystemOfQuantities_CGS-ESU: CGS-ESU System of Quantities
quantity:SystemOfQuantities_CGS-Gauss: CGS-Gauss System of Quantities
quantity:SystemOfQuantities_Planck: Planck System of Quantities
quantity:SystemOfQuantities_SI: International System of Quantities
quantity:SystemOfQuantities_USCustomary: US Customary System of Quantities
quantity:AreaTemperature: Area Temperature
| quantity:AreaTemperature |
| Property |
Value |
| - - |
no properties found |
quantity:AreaThermalExpansion: Area Thermal Expansion
When the temperature of a substance changes, the energy that is stored in the intermolecular bonds between atoms changes. When the stored energy increases, so does the length of the molecular bonds. As a result, solids typically expand in response to heating and contract on cooling; this dimensional response to temperature change is expressed by its coefficient of thermal expansion.
Different coefficients of thermal expansion can be defined for a substance depending on whether the expansion is measured by:
* linear thermal expansion
* area thermal expansion
* volumetric thermal expansion
These characteristics are closely related. The volumetric thermal expansion coefficient can be defined for both liquids and solids. The linear thermal expansion can only be defined for solids, and is common in engineering applications.
Some substances expand when cooled, such as freezing water, so they have negative thermal expansion coefficients. [Wikipedia]
| quantity:AreaThermalExpansion |
| Property |
Value |
| qudt:description |
When the temperature of a substance changes, the energy that is stored in the intermolecular bonds between atoms changes. When the stored energy increases, so does the length of the molecular bonds. As a result, solids typically expand in response to heating and contract on cooling; this dimensional response to temperature change is expressed by its coefficient of thermal expansion.
Different coefficients of thermal expansion can be defined for a substance depending on whether the expansion is measured by:
* linear thermal expansion
* area thermal expansion
* volumetric thermal expansion
These characteristics are closely related. The volumetric thermal expansion coefficient can be defined for both liquids and solids. The linear thermal expansion can only be defined for solids, and is common in engineering applications.
Some substances expand when cooled, such as freezing water, so they have negative thermal expansion coefficients. [Wikipedia] |
quantity:AreaTimeTemperature: Area Time Temperature
| quantity:AreaTimeTemperature |
| Property |
Value |
| - - |
no properties found |
quantity:CoefficientOfHeatTransfer: Coefficient of Heat Transfer
| quantity:CoefficientOfHeatTransfer |
| Property |
Value |
| - - |
no properties found |
quantity:CompressibilityFactor: Compressibility Factor
The compressibility factor (Z) is a useful thermodynamic property for modifying the ideal gas law to account for the real gas behaviour. The closer a gas is to a phase change, the larger the deviations from ideal behavior. Values for compressibility are calculated using equations of state (EOS), such as the virial equation and van der Waals equation. The compressibility factor for specific gases can be obtained, with out calculation, from compressibility charts. These charts are created by plotting Z as a function of pressure at constant temperature.
| quantity:CompressibilityFactor |
| Property |
Value |
| qudt:description |
The compressibility factor (Z) is a useful thermodynamic property for modifying the ideal gas law to account for the real gas behaviour. The closer a gas is to a phase change, the larger the deviations from ideal behavior. Values for compressibility are calculated using equations of state (EOS), such as the virial equation and van der Waals equation. The compressibility factor for specific gases can be obtained, with out calculation, from compressibility charts. These charts are created by plotting Z as a function of pressure at constant temperature. |
| qudt:generalization |
quantity:DimensionlessRatio |
| qudt:symbol |
Z |
quantity:EnergyPerTemperature: Energy per Temperature
| quantity:EnergyPerTemperature |
| Property |
Value |
| - - |
no properties found |
quantity:Enthalpy: Enthalpy
Static enthalpy per unit mass. The specific enthalpy of a working mass is a property of that mass used in thermodynamics, defined as h=u+p . v where u is the specific internal energy, p is the pressure, and v is specific volume. In other words, h = H / m where m is the mass of the system. The SI unit for specific enthalpy is joules per kilogram. [Wikipedia]
| quantity:Enthalpy |
| Property |
Value |
| qudt:description |
Static enthalpy per unit mass. The specific enthalpy of a working mass is a property of that mass used in thermodynamics, defined as h=u+p . v where u is the specific internal energy, p is the pressure, and v is specific volume. In other words, h = H / m where m is the mass of the system. The SI unit for specific enthalpy is joules per kilogram. [Wikipedia] |
| qudt:generalization |
quantity:EnergyAndWork |
quantity:Heat: Heat
Energy transferred by a thermal process. Heat can be measured in terms of the dynamical units of energy, as the erg, joule, etc., or in terms of the amount of energy required to produce a definite thermal change in some substance, as, for example, the energy required per degree to raise the temperature of a unit mass of water at some temperature ( calorie, Btu).
| quantity:Heat |
| Property |
Value |
| qudt:description |
Energy transferred by a thermal process. Heat can be measured in terms of the dynamical units of energy, as the erg, joule, etc., or in terms of the amount of energy required to produce a definite thermal change in some substance, as, for example, the energy required per degree to raise the temperature of a unit mass of water at some temperature ( calorie, Btu). |
| qudt:generalization |
quantity:ThermalEnergy |
quantity:HeatCapacity: Heat Capacity
quantity:HeatCapacityRatio: Heat Capacity Ratio
The heat capacity ratio, or ratio of specific heats, is the ratio of the heat capacity at constant pressure (C_P) to heat capacity at constant volume (C_V). For an ideal gas, the heat capacity is constant with temperature (?). Accordingly we can express the enthalpy as H = C_P*? and the internal energy as U = C_V*?. Thus, it can also be said that the heat capacity ratio is the ratio between enthalpy and internal energy
| quantity:HeatCapacityRatio |
| Property |
Value |
| qudt:description |
The heat capacity ratio, or ratio of specific heats, is the ratio of the heat capacity at constant pressure (C_P) to heat capacity at constant volume (C_V). For an ideal gas, the heat capacity is constant with temperature (?). Accordingly we can express the enthalpy as H = C_P*? and the internal energy as U = C_V*?. Thus, it can also be said that the heat capacity ratio is the ratio between enthalpy and internal energy |
| qudt:generalization |
quantity:DimensionlessRatio |
quantity:HeatFlowRate: Heat Flow Rate
quantity:HeatFlowRatePerUnitArea: Heat Flow Rate per Unit Area
quantity:InverseLengthTemperature: Inverse Length Temperature
| quantity:InverseLengthTemperature |
| Property |
Value |
| - - |
no properties found |
quantity:InverseTimeTemperature: Inverse Time Temperature
| quantity:InverseTimeTemperature |
| Property |
Value |
| - - |
no properties found |
quantity:LengthTemperature: Length Temperature
| quantity:LengthTemperature |
| Property |
Value |
| - - |
no properties found |
quantity:LengthTemperatureTime: Length Temperature Time
| quantity:LengthTemperatureTime |
| Property |
Value |
| - - |
no properties found |
quantity:LinearThermalExpansion: Linear Thermal Expansion
When the temperature of a substance changes, the energy that is stored in the intermolecular bonds between atoms changes. When the stored energy increases, so does the length of the molecular bonds. As a result, solids typically expand in response to heating and contract on cooling; this dimensional response to temperature change is expressed by its coefficient of thermal expansion.
Different coefficients of thermal expansion can be defined for a substance depending on whether the expansion is measured by:
* linear thermal expansion
* area thermal expansion
* volumetric thermal expansion
These characteristics are closely related. The volumetric thermal expansion coefficient can be defined for both liquids and solids. The linear thermal expansion can only be defined for solids, and is common in engineering applications.
Some substances expand when cooled, such as freezing water, so they have negative thermal expansion coefficients. [Wikipedia]
| quantity:LinearThermalExpansion |
| Property |
Value |
| qudt:description |
When the temperature of a substance changes, the energy that is stored in the intermolecular bonds between atoms changes. When the stored energy increases, so does the length of the molecular bonds. As a result, solids typically expand in response to heating and contract on cooling; this dimensional response to temperature change is expressed by its coefficient of thermal expansion.
Different coefficients of thermal expansion can be defined for a substance depending on whether the expansion is measured by:
* linear thermal expansion
* area thermal expansion
* volumetric thermal expansion
These characteristics are closely related. The volumetric thermal expansion coefficient can be defined for both liquids and solids. The linear thermal expansion can only be defined for solids, and is common in engineering applications.
Some substances expand when cooled, such as freezing water, so they have negative thermal expansion coefficients. [Wikipedia] |
quantity:MassTemperature: Mass Temperature
| quantity:MassTemperature |
| Property |
Value |
| - - |
no properties found |
quantity:MolarHeatCapacity: Molar Heat Capacity
| quantity:MolarHeatCapacity |
| Property |
Value |
| - - |
no properties found |
quantity:PowerPerAreaQuarticTemperature: Power per Area Quartic Temperature
| quantity:PowerPerAreaQuarticTemperature |
| Property |
Value |
| - - |
no properties found |
quantity:SpecificHeatCapacity: Specific Heat Capacity
| quantity:SpecificHeatCapacity |
| Property |
Value |
| - - |
no properties found |
quantity:SpecificHeatPressure: Specific Heat Pressure
Specific heat at a constant pressure.
| quantity:SpecificHeatPressure |
| Property |
Value |
| qudt:description |
Specific heat at a constant pressure. |
quantity:SpecificHeatVolume: Specific Heat Volume
Specific heat per constant volume.
| quantity:SpecificHeatVolume |
| Property |
Value |
| qudt:description |
Specific heat per constant volume. |
quantity:TemperaturePerMagneticFluxDensity: Temperature per Magnetic Flux Density
| quantity:TemperaturePerMagneticFluxDensity |
| Property |
Value |
| - - |
no properties found |
quantity:TemperaturePerTime: Temperature per Time
| quantity:TemperaturePerTime |
| Property |
Value |
| - - |
no properties found |
quantity:ThermalConductivity: Thermal Conductivity
| quantity:ThermalConductivity |
| Property |
Value |
| - - |
no properties found |
quantity:ThermalDiffusivity: Thermal Diffusivity
quantity:ThermalEfficiency: Thermal Efficiency
Thermal efficiency is a dimensionless performance measure of a thermal device such as an internal combustion engine, a boiler, or a furnace. The input to the device is heat, or the heat-content of a fuel that is consumed. The desired output is mechanical work, or heat, or possibly both.
| quantity:ThermalEfficiency |
| Property |
Value |
| qudt:description |
Thermal efficiency is a dimensionless performance measure of a thermal device such as an internal combustion engine, a boiler, or a furnace. The input to the device is heat, or the heat-content of a fuel that is consumed. The desired output is mechanical work, or heat, or possibly both. |
| qudt:generalization |
quantity:DimensionlessRatio |
quantity:ThermalEnergy: Thermal Energy
quantity:ThermalEnergyLength: Thermal Energy Length
| quantity:ThermalEnergyLength |
| Property |
Value |
| - - |
no properties found |
quantity:ThermalInsulance: Thermal Insulance
| quantity:ThermalInsulance |
| Property |
Value |
| - - |
no properties found |
quantity:ThermalResistance: Thermal Resistance
| quantity:ThermalResistance |
| Property |
Value |
| - - |
no properties found |
quantity:ThermalResistivity: Thermal Resistivity
The reciprocal of thermal conductivity is thermal resistivity, measured in kelvin-metres per watt (K*m/W).
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The reciprocal of thermal conductivity is thermal resistivity, measured in kelvin-metres per watt (K*m/W). |
quantity:ThermodynamicEntropy: Thermodynamic Entropy
Thermodynamic Entropy is a measure of the unavailability of a system’s energy to do work.
It is a measure of the randomness of molecules in a system and is central to the second law of thermodynamics and the fundamental thermodynamic relation, which deal with physical processes and whether they occur spontaneously. Spontaneous changes, in isolated systems, occur with an increase in entropy. Spontaneous changes tend to smooth out differences in temperature, pressure, density, and chemical potential that may exist in a system, and entropy is thus a measure of how far this smoothing-out process has progressed.
It can be seen that the dimensions of entropy are energy divided by temperature, which is the same as the dimensions of Boltzmann's constant (kB) and heat capacity. The SI unit of entropy is joule per kelvin. [Wikipedia]
| quantity:ThermodynamicEntropy |
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Value |
| qudt:description |
Thermodynamic Entropy is a measure of the unavailability of a system’s energy to do work.
It is a measure of the randomness of molecules in a system and is central to the second law of thermodynamics and the fundamental thermodynamic relation, which deal with physical processes and whether they occur spontaneously. Spontaneous changes, in isolated systems, occur with an increase in entropy. Spontaneous changes tend to smooth out differences in temperature, pressure, density, and chemical potential that may exist in a system, and entropy is thus a measure of how far this smoothing-out process has progressed.
It can be seen that the dimensions of entropy are energy divided by temperature, which is the same as the dimensions of Boltzmann's constant (kB) and heat capacity. The SI unit of entropy is joule per kelvin. [Wikipedia] |
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quantity:EnergyPerTemperature |
quantity:ThermodynamicTemperature: Temperature
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? |
quantity:TimeTemperature: Time Temperature
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no properties found |
quantity:VolumeThermalExpansion: Volume Thermal Expansion
When the temperature of a substance changes, the energy that is stored in the intermolecular bonds between atoms changes. When the stored energy increases, so does the length of the molecular bonds. As a result, solids typically expand in response to heating and contract on cooling; this dimensional response to temperature change is expressed by its coefficient of thermal expansion.
Different coefficients of thermal expansion can be defined for a substance depending on whether the expansion is measured by:
* linear thermal expansion
* area thermal expansion
* volumetric thermal expansion
These characteristics are closely related. The volumetric thermal expansion coefficient can be defined for both liquids and solids. The linear thermal expansion can only be defined for solids, and is common in engineering applications.
Some substances expand when cooled, such as freezing water, so they have negative thermal expansion coefficients. [Wikipedia]
| quantity:VolumeThermalExpansion |
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Value |
| qudt:description |
When the temperature of a substance changes, the energy that is stored in the intermolecular bonds between atoms changes. When the stored energy increases, so does the length of the molecular bonds. As a result, solids typically expand in response to heating and contract on cooling; this dimensional response to temperature change is expressed by its coefficient of thermal expansion.
Different coefficients of thermal expansion can be defined for a substance depending on whether the expansion is measured by:
* linear thermal expansion
* area thermal expansion
* volumetric thermal expansion
These characteristics are closely related. The volumetric thermal expansion coefficient can be defined for both liquids and solids. The linear thermal expansion can only be defined for solids, and is common in engineering applications.
Some substances expand when cooled, such as freezing water, so they have negative thermal expansion coefficients. [Wikipedia] |
quantity:VolumetricHeatCapacity: Volumetric Heat Capacity
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no properties found |