We are very pleased to announce that Stein K. F. Stoter, from the Department of Civil, Environmental, and Geo-Engineering, University of Minnesota, Minneapolis, USA (adviser: Professor Dominik Schillinger), is the 2020 Melosh Medalist for the Best Student Paper in Finite Element Analysis. Dr. Stoter’s contribution was titled "The variational multiscale method for discontinuous Galerkin type finite element formulations".
Congratulations Stein!
Despite being commonly credited with initiating the field of cavitation in elastomers, the famed poker-chip experiments of Gent and Lindley (1959) have yet to be fully explained. One likely reason for their elusiveness is that it had long been presumed that cavitation in elastomers was a phenomenon that could be explained solely on the basis of the elasticity of the elastomer at hand.
I am looking for a PhD candidate who will be sponsered by my Institute to work in the area of fracture mechanics.
ABAQUS experience would be an advantage and concepts in fracture mechanics and finite elements will be desirable.
If you are interested to work in this area at Indian Institute of Technology Ropar in Metallurgical and Materials Engg. department, please dont hesitate to contact me at abhishek.tiwari [at] iitrpr.ac.in
JOB DESCRIPTION
IHPC is seeking a highly motivated research scientist to conduct research in computational thermal analysis for composite materials. The project focuses on developing a numerical simulation platform for polymer matrix composite thermal simulation under various external heat load and conduct optimization for industrial design purpose.
The successful candidate will be required to aid the work in the following fields:
One position for a PhD Student in Experimental Biomechanics for 3 years; expected from April 15, 2021 at the Institute of Biomechanics in Graz, Austria.
Acceptance conditions: M.Sc. in (Bio)mechanical Engineering, Electrical engineering, Physics or related field and experience with desire to pursue a PhD degree.
M. Ciavarella (2021) Improved Muller approximate solution of the pull-off of a sphere from a viscoelastic substrate, Journal of Adhesion Science and Technology, DOI: 10.1080/01694243.2021.1882766
See also in attach the PDF.
Léo Morin Amit Acharya
(in Computer Methods in Applied Mechanics and Engineering)
A computational model for arbitrary brittle crack propagation, in a fault-like layer within a 3-d
elastic domain, and its associated quasi-static and dynamic fields is developed and analyzed. It
uses an FFT-based solver for the balance of linear momentum and a Godunov-type projection-evolution
method for the crack evolution equation. As applications, we explore the questions of equilibria
and irreversibility for crack propagation with and without surface energy, existence of strength
and toughness criteria, crack propagation under quasi-static and dynamic conditions,
including Modes I, II and III, as well as multiaxial compressive loadings.
Intro
Computational Mechanics and Modeling of Composites, fracture, large deformation, machine learning, heat transfer in polymers
