quantitykind:ThermalDiffusivity

URI: http://qudt.org/vocab/quantitykind/ThermalDiffusivity

Type
Description

In heat transfer analysis, thermal diffusivity (usually denoted $\alpha$ but $a$, $\kappa$,$k$, and $D$ are also used) is the thermal conductivity divided by density and specific heat capacity at constant pressure. The formula is: $\alpha = {k \over {\rho c_p}}$, where k is thermal conductivity ($W/(\mu \cdot K)$), $\rho$ is density ($kg/m^{3}$), and $c_p$ is specific heat capacity ($\frac{J}{(kg \cdot K)}$) .The denominator $\rho c_p$, can be considered the volumetric heat capacity ($\frac{J}{(m^{3} \cdot K)}$).

Properties
qudt:applicableUnit
qudt:dbpediaMatch
http://dbpedia.org/resource/Thermal_diffusivity
skos:broader
qudt:hasDimensionVector
qudt:latexDefinition
$a = \frac{\lambda}{\rho c_\rho}$, where $\lambda$ is thermal conductivity, $\rho$ is mass density and $c_\rho$ is specific heat capacity at constant pressure.
qudt:latexSymbol
$\alpha$
qudt:symbol
a
rdf:type
Annotations
dcterms:description
In heat transfer analysis, thermal diffusivity (usually denoted $\alpha$ but $a$, $\kappa$,$k$, and $D$ are also used) is the thermal conductivity divided by density and specific heat capacity at constant pressure. The formula is: $\alpha = {k \over {\rho c_p}}$, where k is thermal conductivity ($W/(\mu \cdot K)$), $\rho$ is density ($kg/m^{3}$), and $c_p$ is specific heat capacity ($\frac{J}{(kg \cdot K)}$) .The denominator $\rho c_p$, can be considered the volumetric heat capacity ($\frac{J}{(m^{3} \cdot K)}$).
qudt:informativeReference
http://en.wikipedia.org/wiki/Thermal_diffusivity
rdfs:isDefinedBy
rdfs:label
Thermal Diffusivity(en)
View as:  CSV

Work in progress

RDF/XML 
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    xmlns:xsd="http://www.w3.org/2001/XMLSchema#" > 
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    <j.1:description rdf:datatype="http://qudt.org/schema/qudt/LatexString">In heat transfer analysis, thermal diffusivity (usually denoted $\alpha$ but $a$, $\kappa$,$k$, and $D$ are also used) is the thermal conductivity divided by density and specific heat capacity at constant pressure. The formula is: $\alpha = {k \over {\rho c_p}}$, where k is thermal conductivity ($W/(\mu \cdot K)$), $\rho$ is density ($kg/m^{3}$), and $c_p$ is specific heat capacity ($\frac{J}{(kg \cdot K)}$) .The denominator $\rho c_p$, can be considered the volumetric heat capacity ($\frac{J}{(m^{3} \cdot K)}$).</j.1:description>
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TURTLE 
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.
JSON 
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JSON-LD 
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