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Fluids, Elasticity, Geometry, and the Existence of Wrinkled Solutions

Submitted by Amit Acharya on

Amit Acharya, Gui-Qiang Chen, Siran Li, Marshall Slemrod, and Dehua Wang

(To appear in Archive for Rational Mechanics and Analysis)

We are concerned with underlying connections between fluids,
elasticity, isometric embedding of Riemannian manifolds, and the existence of
wrinkled solutions of the associated nonlinear partial di fferential equations. In
this paper, we develop such connections for the case of two spatial dimensions,
and demonstrate that the continuum mechanical equations can be mapped into
a corresponding geometric framework and the inherent direct application of
the theory of isometric embeddings and the Gauss-Codazzi equations through
examples for the Euler equations for fluids and the Euler-Lagrange equations
for elastic solids. These results show that the geometric theory provides an
avenue for addressing the admissibility criteria for nonlinear conservation laws
in continuum mechanics.

 

 

 

Electroelasticity of polymer networks

Submitted by noyco on

This work introduces a new microscopically-motivated model for the electromechanical response of elastomers:

http://ac.els-cdn.com/S0022509615303525/1-s2.0-S0022509615303525-main.pdf?_tid=1db1e302-202a-11e6-8a60-00000aacb361&acdnat=1463927774_d9ad1fa74b5b42fafcb28a8b6b2c9b60

The merit of this novel model is demonstrated in the following paper

UMAT for Zener model and Kelvin-Voigt model

Submitted by Frank Richter on


Dear iMechanica community,



you can find the UMAT-implementation of a Zener model, i.e. a Maxwell model parallel to a spring, in my PhD thesis:

“Upsetting and Viscoelasticity of Vitreous SiO2: Experiments, Interpretation and Simulation“
Technische Universitaet Berlin, Germany, 2006
https://depositonce.tu-berlin.de/handle/11303/1574
http://dx.doi.org/10.14279/depositonce-1277

Postdoc Openings at CMU on Soft Multifunctional Materials

Submitted by cmajidi on

The Integrated Soft Materials Lab (SML) is accepting applications for postdoctoral appointments in the areas of soft-matter electronics and multifunctional materials. The postdoctoral researchers will lead efforts to develop composites and integrated soft material architectures for sensing and actuation in wearable, deformable, and shape-programmable systems.  Applications will focus on artificial skin and muscle for autonomous soft robots, prostheses, and wearable computing.  

PhD Position in Computational Nanomechanics/Materials Science at New Jersey, USA

Submitted by Dibakar Datta on

 * This is a new open position * 

The Department of Mechanical and Industrial Engineering (http://mie.njit.edu) at the New Jersey Institute of Technology (http://www.njit.edu), United States has opening for one fully funded PhD position. The position will start from Spring 2017 (January 2017)Application deadline is end of August 2016. Interested candidates are encouraged to send an email with detail CV.

Ph.D. position in the Mechanical Engineering Department at the University of Houston

Submitted by Theocharis on

There is a Ph.D. opportunity in my lab http://www.me.uh.edu/faculty/baxevanis supported by the Mechanical Engineering Department at the University of Houston on the microstructure-sensitive description of the deformation and failure response of shape memory alloys. Applications are sought from self-motivated students with a strong background on solid mechanics and FEA simulations. Should you be interested in the position, please, email your CV to tbaxevan at central dot uh dot edu.