2006
DOI: 10.1016/j.calphad.2005.12.003
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Correlation between thermal expansion and heat capacity

Abstract: Theoretically predicted linear correlation between the volume coefficient of thermal expansion and the thermal heat capacity was investigated for highly symmetrical atomic arrangements. Normalizing the data of these thermodynamic parameters to the Debye temperature gives practically identical curves from zero Kelvin to the Debye temperature. This result is consistent with the predicted linear correlation. At temperatures higher than the Debye temperature the normalized values of the thermal expansion are alway… Show more

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Cited by 27 publications
(10 citation statements)
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“…where L and T represent the length and temperature of the crystal, respectively. Other factors, such as heat capacity at constant pressure [2,48], Debye temperature [2,49], Grüneisen parameter [2] and anharmonic terms of lattice vibrations [50][51][52], are also correlated to thermal expansion. Thus, the thermal expansion of a crystal lattice provides a set of fundamental properties of a given system.…”
Section: Significance and Relation Between Bulk And Lattice Expansionmentioning
confidence: 99%
“…where L and T represent the length and temperature of the crystal, respectively. Other factors, such as heat capacity at constant pressure [2,48], Debye temperature [2,49], Grüneisen parameter [2] and anharmonic terms of lattice vibrations [50][51][52], are also correlated to thermal expansion. Thus, the thermal expansion of a crystal lattice provides a set of fundamental properties of a given system.…”
Section: Significance and Relation Between Bulk And Lattice Expansionmentioning
confidence: 99%
“…(20) is similar to the model of [14], but it takes also into account the heat capacity of liquid metals. Heat capacity was recently used to scale volume expansion coefficient of solid metals by Garai [34]. Eq.…”
Section: Volumetric Thermal Expansion Coefficients Of Liquid Metalsmentioning
confidence: 99%
“…Zener 48 defines a proportionality between the thermoelastic damping term and the specific heat in the following way: Q À1 ðTÞ / α 2 ðTÞT c v ðTÞ , where α and c v are the thermal expansion coefficient and the specific heat of the material, respectively. Taking α ∝ c v 49 , we get a direct relationship between the damping and the specific heat…”
Section: Resultsmentioning
confidence: 99%