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UMAT for isotropic hardening

Submitted by Qusay on
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Hello,

I'm new here and I'm not sure if this a right place to ask a question or not.

I'm trying to practice writing UMAT code and I just finished the (Coding for isotropic Mises plasticity) from the the attached document. I'm trying to check validity of this code with simple model: what kind of this simple model? how can I do that? 

 

Please help me with this problem

Regards,

Qusay



On the relevance of generalized disclinations in defect mechanics

Submitted by Chiqun Zhang on

Chiqun Zhang            Amit Acharya

The utility of the notion of generalized disclinations in materials science is discussed within the physical context of modeling interfacial and bulk line defects like defected grain and phase boundaries, dislocations and disclinations. The Burgers vector of a disclination dipole in linear elasticity is derived, clearly demonstrating the equivalence of its stress field to that of an edge dislocation. We also prove that the inverse deformation/displacement jump of a defect line is independent of the cut-surface when its g.disclination strength vanishes. An explicit formula for the displacement jump of a single localized composite defect line in terms of given g.disclination and dislocation strengths is deduced based on the Weingarten theorem for g.disclination theory at finite deformation. The Burgers vector of a g.disclination dipole at finite deformation is also derived.

On the Stress Field of a Nonlinear Elastic Solid Torus with a Toroidal Inclusion

Submitted by arash_yavari on

In this paper we analyze the stress field of a solid torus made of an incompressible isotropic solid with a toroidal inclusion that is concentric with the solid torus and has a uniform distribution of pure dilatational finite eigenstrains. We use a perturbation analysis and calculate the residual stresses to the first order in the thinness ratio (the ratio of the radius of the generating circle and the overall radius of the solid torus). In particular, we show that the stress field inside the inclusion is not uniform.

International Conference ECCOMAS SMART 2017, Madrid, Spain, on smart materials

Submitted by wael.zaki on

Within the frame of the 8th ECCOMAS Thematic Conference on Smart Structures and Materials (SMART 2017), to be held in Madrid, Spain, on June 5-8, 2017, we are organizing minisymposium MS13 titled “Smart materials capable of recoverable inelastic strain”. 

Relevant contributions are solicited specifically in the following technical areas:

1. Modeling, simulation and experimental characterization of shape memory alloys, piezoelectric materials and their composites,

2. Investigation of degradation and failure mechanisms in smart materials,

Special Issue: Granular materials; Journal: Materials

Submitted by mesarovic on

Journal: Materials  (flyer attached)

Impact Factor 2.728

Special Issue: Granular materials   Special Issue Editor: Sinisa Mesarovic       Deadline: 15 April 2017

Summary

Dear Colleagues,