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.
Analyticity of Off-shell Green's Functions in Superstring Field Theory
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abstract
We consider the off-shell momentum space Green's functions in closed superstring field theory. Recently in arXiv:1810.07197, the off-shell Green's functions -- after explicitly removing contributions of massless states -- have been shown to be analytic on a domain (to be called the LES domain) in complex external momenta variables. Analyticity of off-shell Green's functions in local QFTs without massless states in the primitive domain is a well-known result. Using complex Lorentz transformations and Bochner's theorem allow to extend the LES domain to a larger subset of the primitive domain. For the 2-, 3- and 4-point functions, the full primitive domain is recovered. For the 5-point function, we are not able to obtain the full primitive domain analytically, only a large part of it is recovered. While this problem arises also for higher-point functions, it is expected to be only a technical issue.
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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.