Topic
von Mises yield criterion
About: von Mises yield criterion is a research topic. Over the lifetime, 4374 publications have been published within this topic receiving 82642 citations. The topic is also known as: Von Mises stress.
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TL;DR: In this paper, the fracture limits of two magnesium sheet alloys, AZ31 and ZE10, were characterized using different ductile fracture criteria and evaluated these criteria for different loading conditions in the framework of finite element (FE) simulations.
34 citations
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TL;DR: In this article, a coupled theory of damage mechanics and finite strain plasticity is proposed, which is based on a sound mathematical and mechanical background and is thermodynamically consistent, using spatial coordinates utilizing a von Mises type yield criterion.
Abstract: The analysis of damage and plastic deformation in metals is very important towards the full understanding of the various damage mechanisms in these materials. A coupled theory of damage mechanics and finite strain plasticity is proposed. The theory is based on a sound mathematical and mechanical background and is thermodynamically consistent. It is formulated using spatial coordinates utilizing a von Mises type yield criterion with both isotropic and kinematic hardening. The derivation is based on the concept of effective stress that was originally proposed by Kachanov for the case of uniaxial tension. The plasticity model is first formulated in a fictitious undamaged configuration of the body. Then certain transformation equations are derived to transform this model into a damage-plasticity model in the damaged configuration of the body. Certain assumptions are made in order to make this transformation possible. These assumptions include small elastic strains and the hypothesis of elastic energy equivalence. 39 refs., 6 figs.
34 citations
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TL;DR: In this paper, the authors developed 3D elastoplastic finite element analysis (FEA) models to investigate non-axisymmetric tubes neck spinning, and the three-roller mandreless neck spinning process was simulated by commercial FEA software, MSC Marc.
Abstract: This paper developed 3D elastoplastic finite element analysis (FEA) models to investigate non-axisymmetric tubes neck spinning The three-roller mandreless neck spinning process was simulated by commercial FEA software, MSC Marc The distribution of the transient von Mises stresses in the contact zone between the roller and the blank, and the equivalent plastic strains after spinning were obtained The locations and causes of fractures were analyzed The thickness distribution of the spun workpiece was investigated numerically and experimentally It shows that during 3D non-axisymmetric tubes spinning, diametral elongation and fractures mostly occur at the opening end of workpiece, which considered as the primary location of defects Fractures may also occur easily at the initial spinning area, which may be considered a secondary location of defects The distributions of equivalent stresses and strains are non-uniform during both offset and oblique 3D non-axisymmetric tubes spinning The maximum stress and strain values occur at the location where the biggest offset or inclination is induced, while the minimum values occur at the opposite location of 180° away from the maximum values For the oblique tube, however, the strain distribution changes gradually along the axial direction, which is different from that of the offset tube Thinning occurs during forward path spinning and thickening occurs during backward path spinning Therefore, for multipath neck spinning processes, forward and backward paths should be applied alternately to avoid excessive thinning or thickening of workpiece
34 citations
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TL;DR: In this paper, the von Mises stress distributions in a hard coating and in elastic sliding contact are analyzed by the finite element method and a local yield map is introduced in relation to the yield strength ratio of the coating to the substrate and the ratio of coating thickness to the half-contact width.
34 citations
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TL;DR: In this paper, a hierarchical expansion of yield functions to hardening tensors of the fourth and the sixth order is proposed to cover the material behaviour with distorted yield surfaces, which correspond to affin expansions or simple shifting of original yield surfaces.
34 citations