
doi: 10.1122/1.549906
Equations-of state information in the otherwise undeformed state as a starting point for the development of constitutive equations is considered in addition to thermodynamics, free energy functions, and conceptual difficulties including the definition of reference states for strain. V-T effects in the form of the Simha-Somcynsky (1969) equation of state are explicitly discussed, and it is shown how this model can be modified to produce a constitutive equation. Continuum mechanics approaches are considered, and examples are given of developments based on linear viscoelastic theory which directly incorporate stress-induced volume changes, and on large-strain elastic theory.
thermodynamics, constitutive equations, Simha-Somcynsky equation of state, equations of state, stress-deformation-temperature response, Foundations of fluid mechanics, rheological constitutive equations, free energy functions, Classical equilibrium statistical mechanics (general)
thermodynamics, constitutive equations, Simha-Somcynsky equation of state, equations of state, stress-deformation-temperature response, Foundations of fluid mechanics, rheological constitutive equations, free energy functions, Classical equilibrium statistical mechanics (general)
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