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Riemann-Cartan Geometry of Nonlinear Disclination Mechanics

Submitted by arash_yavari on

In the continuous theory of defects in nonlinear elastic solids, it is known that a distribution of disclinations leads, in general, to a non-trivial residual stress field. To study this problem we consider the particular case of determining the residual stress field of a cylindrically-symmetric distribution of parallel wedge disclinations. We first use the tools of differential geometry to construct a Riemaniann material manifold in which the body is stress-free. This manifold is metric compatible, has zero torsion, but has non-vanishing curvature.

Acta Mechanica Solida Sinica, Vol 24 issue 5 online now

Submitted by C Amss on

Dear colleague,   

The fifth issue in 2011 (Volume 24, Issue 5) of Acta Mechanica Solida Sinica (AMSS) is now online. 

Welcome to this SCI-indexed journal <http://ees.elsevier.com/camss/&gt; for rapid publication of your exciting results.

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Some papers relate to elastic/acoustic wave propagation, stress analysis of composites by effective mathematic methodologies

Submitted by LG on

Dear Colleagues,

   We would like to introduce a few work of us in the area of elastic/acoustic wave propagation as well as stress/displacement analysis of composites by some effective mathematical methodologies. Every year with one publication as so far, the problems and the methodologies are very different from each other. We greatly appreciate your interests in the papers and the discussions with us about the technical skills if you have:

Geometry and Mechanics

Submitted by Xiaobo Liu on

The following are two papers on the geometric formulation of classical mechanics. This is a follow up to some recent posting on iMechanica, as well as an attempt to bring about further discussion on the relationship and interaction between differential geometry and classical mechanics.

http://www.springerlink.com/content/t8707v6153351383/

http://www.springerlink.com/content/2rv8m7tnu2642487/

Getting the strain increments for gradient plasticity implementation

Submitted by Anonymous (not verified) on
Choose a channel featured in the header of iMechanica

Hello there

I am working on gradient plasticity implementation by using UMAT in Abaqus software.

I need to access the value of total strain incriment for all integration points after the UMAT has been called for the first integration point.

As I know, the value of strian incriment for one specific integration point will be passed to UMAT when that point called through UMAT,

but I just wonder is there any way to get these values at the starting point of each time incriment and do not wait for Abaqus to call all integration points.