@wikipedia
Amount of heat required required to change the temperature of one unit of mass by one unit of temperature:
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c_m = \frac{\delta Q}{\delta m \cdot \delta T} |
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Specific Heat Capacity depends on the way the heat is transferred and as such such is not a table property of the mattera material property.
The two major heat transfer processes are isobaric and isohoric which define:
Both
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body | --uriencoded--c_p%7Bmp%7D |
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and
are characterising the properties of matter and are material properties and properly tabulated for the vast majority of materials.
Specific Heat Capacity
relates to Volumetric Heat Capacity and density of the matter as: LaTeX Math Block |
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c_m = \rho \cdot c_v |
In many technical papers the "m" or "v" index is omitted which leads to confusion between Specific Heat Capacity and Volumetric Heat Capacity .
For multiphase fluid in thermodynamic equilibrium the Specific Heat Capacity is:
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c_m = \frac{\sum_\alpha s_\alpha \rho_\alpha c_{m \alpha}}{\sum_\alpha s_\alpha \rho_\alpha } |
where
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body | \sum_{\alpha} s_\alpha = 1 |
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body | --uriencoded--c_%7Bv \alpha%7D |
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See also
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Physics / Thermodynamics / Thermodynamic process / Heat Transfer / Heat Capacity
[ Heat ] [ Volumetric Heat Capacity ]