MULTI-SLIP AND NON-LOCAL EVOLUTION EQUATIONS IN FINITE ELASTO-PLASTIC MATERIALS WITH DISLOCATIONS

Journal Title: ROMANIAN JOURNAL OF TECHNICAL SCIENCES - APPLIED MECHANICS - Year 2015, Vol 60, Issue 1

Abstract

The paper deals with elasto-plastic models which describe the behaviour at large strain of materials with crystalline structure, which contain continuously distributed dislocations. The non-local evolution equations for dislocation densities are derived to be compatible with the the principle of free energy imbalance, when a nonSchmid flow rule describes the evolution of the plastic distortion within the crystalographic systems. We analyze the constitutive restrictions that follow from the principle of the free energy imbalance for the case when the free energy density is dependent on the scalar dislocation densities and their gradients, and for a more general case when the influence of the tensorial measure of dislocations is considered too.

Authors and Affiliations

SANDA CLEJA-TIGOIU

Keywords

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  • EP ID EP180269
  • DOI -
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How To Cite

SANDA CLEJA-TIGOIU (2015). MULTI-SLIP AND NON-LOCAL EVOLUTION EQUATIONS IN FINITE ELASTO-PLASTIC MATERIALS WITH DISLOCATIONS. ROMANIAN JOURNAL OF TECHNICAL SCIENCES - APPLIED MECHANICS, 60(1), 137-167. https://europub.co.uk/articles/-A-180269