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Internal variables and dynamic degrees of freedom
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Dynamic degrees of freedom and internal variables are treated in a uniform way. The unification is achieved by means of the introduction of a dual internal variable. This duality provides the corresponding evolution equations depending on whether the Onsager-Casimir reciprocity relations are satisfied or not.
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Variational principles and thermodynamics
The paper proposes the second law as a universal construction principle for evolution equations, illustrating it with thermodynamic derivations of Hamiltonian mechanics, Cahn-Hilliard type fluids, and a new inertial g...
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