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Statements

Subject Item
n2:ThermalDiffusivity
rdf:type
n4:QuantityKind
rdfs:label
Thermal Diffusivity
rdfs:isDefinedBy
n7:quantitykind
skos:broader
n2:AreaPerTime
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 (\(\frac{J}{(m^{3} \cdot K)}\)).
n4:applicableUnit
n5:M2-HZ n5:FT2-PER-HR n5:CentiM2-PER-SEC n5:MilliM2-PER-SEC n5:IN2-PER-SEC n5:M2-PER-SEC n5:FT2-PER-SEC
n4:dbpediaMatch
http://dbpedia.org/resource/Thermal_diffusivity
n4:hasDimensionVector
n8:A0E0L2I0M0H0T-1D0
n4:informativeReference
http://en.wikipedia.org/wiki/Thermal_diffusivity
n4: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.
n4:latexSymbol
\(\alpha\)
n4:symbol
a