Optimal finite-rank internal-variable approximations to hereditary constitutive laws in linear viscoelasticity are characterized via Kolmogorov N-widths of the compact history operator, inheriting thermodynamic consistency and stability.
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Identification of optimal history variables and corresponding hereditary laws in linear viscoelasticity
Optimal finite-rank internal-variable approximations to hereditary constitutive laws in linear viscoelasticity are characterized via Kolmogorov N-widths of the compact history operator, inheriting thermodynamic consistency and stability.