We are looking for a self-motivated PhD student to study Multi-Scale Material Modeling for different material systems such as Graphene and Polymeric Materials. This position is supported by the MEEM Department at MTU. This project will draw ideas from various subjects including Computational Mechanics and Materials Physics.

The candidate would have access to the advanced computing facilities, collaborations with researchers in other universities, and experimental collaborations. 

Caleb Christianson and Michael T. Tolley

University of California San Diego

1.Introduction

2017/18 PhD program at IMT School for Advanced Studies Lucca

Deadline for applications – July 18th 2017, 12 pm (midday) Italian time

PhD position – Inkjet printing and characterisation of electronic devices

The Dipartimento di Ingegneria dell'Informazione (DII) at the University of Pisa is involved in several areas of the field of Information Technology. Within the field of Nanoelectronics, the research activities of DII include the characterization and fabrication of micro and nano scale devices, to be exploited in a wide range of electronic applications (e.g., digital, Radio frequency, flexible, portable, etc.).

We are looking for a postdoctoral research fellow who has experience with developing and implementing computational algorithms for simulation and optimization in structural mechanics.
He or she will be involved in an interdisciplinary project for the development of a computational framework for the design of functional, smart, performance textiles. The objective is to develop and implement novel computational algorithms for a multi-scale and multi-physics simulation of functional textiles and fabrics, which will be at the core of a multifunctional design optimization framework. The position requires a deep understanding of structural mechanics concepts, as well as experience in algorithm development for computational simulation and optimization.

I want to model 1/4 part of cubic void cell which is subjected to combined tension and shear, Since its a part of RVE hence I need to apply periodic boundary conditions. I am trying to model the same model which is taken by Prof  Cihan Tekoglu in his paper "Representative volume element calculations under constant stress triaxiality, Lode parameter, and shear ratio" under same boundary conditions. I had applied all the boundary conditions mentioned in his paper in Appendix B, but still I get wierd deformed shape after simulation.

Through strain-induced morphological instability, protruding patterns of roughly commensurate nanostructures are self-assembled on the surface of spherical core/shell systems. A three-dimensional (3D) phase field model is established for a closed substrate. We investigate both numerically and analytically the kinetics of the morphological evolution, from grooves to separated islands, which are sensitive to substrate curvature, misfit strain, and modulus ratio between the core and shell.

Mechanics fundamentally governs the way cells and tissues adopt their functional shapes, the way they resist stresses, and the way they move, individually or collectively. In turn, mechanical forces critically influence cell behavior. Over the last decade, the field of mechanobiology has emerged, emphasizing the tight interplay between mechanics and biological function.

In our just published paper, we identify two ways to extract the energy (or power) flowing into a crack tip during propagation based on the power balance of areas enclosed by a stationary contour and a comoving contour. It is very interesting to find a contradiction that two corresponding energy release rates (ERRs), a surface-forming ERR and a local ERR, are different when stress singularity exists at a crack tip. Besides a rigorous mathematical interpretation, we deduce that the stress singularity leads to an accompanying kinetic energy at the crack tip.