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plane stress incompressible neo-Hookean hyperelasticity

Submitted by SAMICORP on

Hello, 

I was wondering how is it possible to implement incompressible neohookean material in abaqus? 

With the incompressibility assumption c(3,3)=1/(- c(1,2)^2 + c11*c22), with c being the Cauchy-Green strain tensor. It also implies that S33=0 and it is possible to find the pressure directly. In addition, h=sqrt(c(3,3))*h0 with h and h0 being current and initial thickness, respectively. 

my question is that how is it possible to implement the last condition in umat? 

 

 

 

 

 

Conference in honor of Lev Truskinovsky's 60th birthday

Submitted by peppezurlo on

On behalf of the Organisers, I wish to post the following message: 

==========

Dear Colleagues,

We are pleased to announce

Nonconvexity, Nonlocality and Incompatibility: From Materials to Biology

Conference in honor of Lev Truskinovsky's 60th birthday 

Department of Mathematics, University of Pittsburgh

May 5-7, 2017

Conference Website: http://www.math.pitt.edu/%7Eannav/NNI17/NNIconference.html

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Postdoc position at The Johns Hopkins University in the area of brittle damage and failure

Submitted by ndaphalapurkar on

Postdoctoral Fellow Position: Computational simulations of brittle failure

 

A postdoctoral position is available at The Johns Hopkins University.  The position is in the area of damage-based constitutive modeling and computational simulations of brittle failure.  This postdoc position is in Hopkins Extreme Materials Institute (hemi.jhu.edu). The potential candidate should have a Ph.D. in engineering or a science discipline.  

 

Book Review On: Extending the Theory of Composites to Other Areas of Science; Author: Graeme Walter Milton

Submitted by Pradeep Sharma on

We would be hard-pressed to find an area of research that permeates so deeply in nearly all branches of physical sciences and mathematics as does the topic of homogenization [1].

PhD Position in Multiscale Modeling of Materials for Energy

Submitted by Kmomeni on

A PhD position is open for summer or fall 2017 in Advanced Hierarchical Materials by Design Lab at Louisiana Tech University on multiscale modeling of materials for energy applications with emphasis on ferroic materials. The candidates must have earned a M.Sc. degree in Mechanical Engineering or related fields and have a solid background in theoretical and computational mechanics, specifically continuum mechanics and finite element modeling, and need to be familiar with a programming language (preferably C/C++).