Blog posts
NNIN/C @ Michigan Webinar: Solving for Micro and Macro-scale Electrostatic Configurations using Robin Hood Solver
The NNIN/C at the University of Michigan will be hosting a presentation on “Solving for Micro and Macro-scale Electrostatic Configurations using Robin Hood Solver.”, which will be broadcast live as a web based seminar.
Topic: Solving for Micro and Macro-scale Electrostatic Configurations using Robin Hood Solver.
Date: March 14th, 2013
Time: 11:00 am – 12:00 pm EDT.
Presenters:
Toni Drabik, Sales Director at Artes Calculi Ltd.
Hrvoje Abraham, CEO, Artes Calculi Ltd.
Abstract:
PhD and Post-Doc positions in Computational Mechanics at the Technische Universität Braunschweig, Germany
PhD and Post-Doc positions are now available at the Institut für Angewandte Mechanik of the Technische Universität Braunschweig, Germany. Both are full-time fixed-term positions for 2 years with the possibility of renewal.
Material Modelling
Hi all,
I doing modelling on soft clay behaviour which exhibit softening behaviour during constant strain loading. Here i followed a non-associated flow rule for better prediction of dilation . For the case of non-associated flow rule yield function and plastic potential function should not same i clear in that , my doubt is that we can use two different surface for yield and plastic potential function (eg: linear surface as yield surface and elliptical surface as plastic potential )?
Three PhD positions in Nanomechanics at Norwegian University of Science and Technology (NTNU)
The Norwegian University of Science and Technology (NTNU) announces three vacant PhD positions in the area of Nanomechanics. NTNU is responsible for educating 80% of the total master level engineers in Norway and represents academic eminence in technology and natural sciences as well as in other academic disciplines. The activity at NTNU includes international collaboration with a large number of industries and academic institutions. The topics of the three PhD positions are strongly connected to industrial applications.
SES 2013: Experimental Nanobiomechanics Symposium
Dear Colleagues
The SES 50th Annual Technical Meeting will be held July 28-31, 2013 at Brown University (Providence, RI, USA).
I would like to invite you to submit an abstract to the symposium: "Experimental Nanobiomechanics", under Mechanics of Biological and Soft materials.
Academic posts (Lecturer/Senior Lecturer/Reader/Professor) in Computational Mechanics(including Fracture Mechanics, Inelasticity
Academic posts (Lecturer/Senior Lecturer/Reader/Professor) in Computational Mechanics(including Fracture Mechanics, Inelasticity and Geomechanics) Durham University, UK
Up to four posts are available to join an existing team including a number of recent young hires (Akkerman, Koziara, Coombs, Giani, Mao, Gonnet ... ) in a general engineering school which also includes computer science. We are now one of the largest groups in computational mechanics in the UK.
A Geometric Structure-Preserving Discretization Scheme for Incompressible Linearized Elasticity
In this paper, we present a geometric discretization scheme for incompressible linearized elasticity. We use ideas from discrete exterior calculus (DEC) to write the action for a discretized elastic body modeled by a simplicial complex. After characterizing the configuration manifold of volume-preserving discrete deformations, we use Hamilton's principle on this configuration manifold. The discrete Euler-Lagrange equations are obtained without using Lagrange multipliers.
MITC 2013: 1st Call for Papers
MITC 2013: Call for Papers
18-20 November 2013
Kota Kinabalu, Sabah (Best of Borneo) MALAYSIA
click on:
www.sabahtourism.com/sabah-malaysian-borneo/en/
Accepted papers will be published in Procedia Engineering, Elsevier
Analytical elastic-plastic solutions for the torsion of a round bar with a heterogeneous cross section
Hello,
I am trying to derive/find an analytical expression
for the torsion of a round bar made of an heterogeneous material. But I just do
not seem to find any solution available in the literature other than for a
homogeneous material, which can be find in any theory of plasticity book (e.g.
Theory of Plasticity, 3rd Ed., J. Chakarabarty, pp. 132-136).