The paper derives finite-strain Maxwell, Kelvin-Voigt, Zener, and Poynting-Thompson viscoelastic models from evolving natural configurations, with numerical algorithms and an experimental benchmark for the Poynting-Thompson model.
A proof of the crossing property for two-particle amplitudes in general quantum field theory
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Constitutive modeling of viscoelastic solids at large strains based on the theory of evolving natural configurations
The paper derives finite-strain Maxwell, Kelvin-Voigt, Zener, and Poynting-Thompson viscoelastic models from evolving natural configurations, with numerical algorithms and an experimental benchmark for the Poynting-Thompson model.