Abstract
The paper considers full group of one-dimensional or multidimensional potentials of stress and strain of rheological materials, which are described by linear and quasilinear integral ratios of Boltzmann-Kelvin type, containing one pair of temporary relaxation and creep functions, interconnected together with linear integral equations of Maxwell reciprocity. The built group of potentials as a function of integral pulse flows and forces satisfies Legendre-Eiler transformations and forms a chain of Gibbs-Helmholtz in generalized Bourne diagram. Variants of potential relations are shown.
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