SEM Annual Track 2, “Challenges in Mechanics of Time-Dependent Materials”
Dear Colleagues and Friends,
Dear Colleagues and Friends,
The UCD School of Mechanical and Materials Engineering seek to appoint an outstanding academic with a suitably strong record of research and teaching in Dynamics. Dynamics is a core discipline within Mechanical Engineering and has strong connections with Solid & Fluid Mechanics, Continuum Mechanics, and most aspects of Control. It is also fundamentally important for other branches of engineering, including Civil, Electrical, Biomedical, and Chemical & Bioprocess Engineering.
World Congress on Computational Mechanics (WCCM XII) &
6th Asia-Pacific Congress on Computational Mechanics (APCOM VI)
Mini-symposium on “Computational Mechanics of Biological Materials at Small Scales”
Call For Abstracts
Professor George Adams’ work leads to popular theory bearing his name
http://www.northeastern.edu/news/2015/10/northeastern-researchers-work-leads-to-popular-theory-bearing-his-name/
Dear Colleagues,
The interaction between cars or trains and bridges has been often described by means of a simplified model consisting of a beam loaded by a traveling mass, or by a traveling oscillator.Among others, two aspects are essential when dealing with masses traveling along flexible vibrating supports: (i) a complete relative kinematics; and (ii) a continuous transition between a traveling mass, rigidly coupled, and a traveling oscillator, elastically coupled with the support.
Faculty Search in the Department of Mechanical Engineering, Johns Hopkins University
Traditionally, the deadline for ASME AMD awards nominations has been the 5th of November. However, starting from this year, the AMD executive committee instituted the new deadline of October 1st (see the earlier announcement here). This was done to allow the various awards committee members adequate time to review the growing number of nomination well before the IMECE annual conference.
Eigenstrains in nonlinear elastic solids are created through defects, growth, or other anelastic effects. These eigenstrains are known to be important as they can generate residual stresses and alter the overall response of the solid. Here, we study the residual stress fields generated by finite torsional or shear eigenstrains. This problem is addressed by considering a cylindrical bar made of an incompressible isotropic solid with an axisymmetric distribution of shear eigenstrains.