In this paper a non linear stress-strain relation based on an integral formulation with a power-law kernel is proposed. This constitutive law is able to reproduce both the viscoelastic behavior and the inelastic irreversible phenomenon. It is shown how the proposed stress-strain law is capable to fit experimental data obtained from tensile tests on two kind of metal alloys. Such best-fitting procedure have shown the accuracy of the proposed model and its results are compared to other ones obtained with the aid of classical non-linear constitutive law.

A non-linear stress-strain relation endowed with fractional derivative elements / Zavarise, G; Pinnola, Fp. - STAMPA. - (2018). (Intervento presentato al convegno The International Conference on Fractional Differentiation and its Applications tenutosi a Amman nel 16-18 Luglio 2018).

A non-linear stress-strain relation endowed with fractional derivative elements

Zavarise G;
2018

Abstract

In this paper a non linear stress-strain relation based on an integral formulation with a power-law kernel is proposed. This constitutive law is able to reproduce both the viscoelastic behavior and the inelastic irreversible phenomenon. It is shown how the proposed stress-strain law is capable to fit experimental data obtained from tensile tests on two kind of metal alloys. Such best-fitting procedure have shown the accuracy of the proposed model and its results are compared to other ones obtained with the aid of classical non-linear constitutive law.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11583/2787132