https://cbn.iit.it/openings/1151:1-post-doc-position-for-computational-soft-contact-mechanics
feel free to contact me michele.scaraggi [at] iit.it
I am creating this post to get some inputs on deriving the analytical solution to the 3D nonlinear elastic wave equation.
A postdoc position as a University Assistant for 6 years, fully employed (40 hours/week), expected commencement of employment: June 1, 2020, at the Institute of Biomechanics, Graz University of Technology, Austria.
Acceptance conditions:
Completed doctoral study of engineering sciences in the area of computational (bio)mechanics.
Requested Qualification:
A position as a University Assistant for 4 years, fully employed (40 hours/week); expected commencement of employment: June 1, 2020, at the Institute of Biomechanics, Graz University of Technology, Austria.
Acceptance conditions:
The candidate has a qualified Masters in biomedical engineering, biophysics, mechanical, electrical or
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Ph.D positions now open (for Fall 2020) in Mechanics, Biomimetics, and 3D Printing Lab at Northeastern University/Mechanical and Industrial Engineering Department. More information about the lab can be found at https://www1.coe.neu.edu/~yaningli/home.html
Please directly send CV to Prof. Yaning Li at: y.li [at] northeastern.edu
Ph.D positions now open (for Fall 2020) in Mechanics, Biomimetics, and 3D Printing Lab at Northeastern University/Mechanical and Industrial Engineering Department. More information about the lab can be found at https://www1.coe.neu.edu/~yaningli/home.html
If interested, please directly send CV to Prof. Yaning Li at: y.li [at] northeastern.edu
One PhD position is available for Fall 2020 in Advanced Multifunctional and Multiphysics Metamaterials Lab (AM3L) in the Bioresource Engineering Department of McGill University. The research topic is on the area of Mechanics of Architected Multifunctional Materials. Theoretical and computational multiscale modelling along with experimental (3D printing and characterization) studies will be conducted for nonlinear and multiphysics analysis of rationally-designed architected materials. The candidate will work under the supervision of Dr.
The eigenfunction method pioneered by Galin (J Appl Math Mech 40: 981–986, 1976) is extended to provide a general solution to the transient evolution of contact pressure and wear of two sliding elastic half-planes, under the assumption that there is full contact and that the Archard–Reye wear law applies. The governing equations are first developed for sinusoidal profiles with exponential growth rates. The contact condition and the wear law lead to a characteristic equation for the growth rate and more general solutions are developed by superposition.
