research
wave propagation in Hamilton Systems
I am a junior graduate student now, and very interesting in wave motion. My advisor Prof. Zhong wanxie and his PHD student qiang Gao have developed a precise numerical technique to solve the Rayleigh wave frequency equation, which can avoid the missing root. They did a systematic work involving surface wave propagation in a transversely isotropic stratified solid resting on an elastic semi-infinte space, wave propagation in the anisotropic layered media and the propagation of stationary and non-stationary random waves in a viscoelastic, transversely isotropic and stratified half space.
Micromorphic model for the ductile rupture of metals
Message pour Mihai GOLOGANU
Mon cher Mihai,
geomechanics
Research activities on soil models, porous media, poroelasticity.
Effects of grain boundary adhesion and grain size on ductility of thin metal films on polymer substrates
We study the effects of grain boundary adhesion and grain size on the ductility of thin metal films well bonded to polymer substrates, using finite element method. It is shown that the ductility of polymer-supported metal films increases approximately linearly as the grain boundary adhesion increases, and as the grain size decreases. A rule-of-thumb estimate of the ductility of polymer-supported metal films agrees well with the simulation results.
In press, Scripta Materialia, 2008
Should we be patenting our research
I recently stumbled across the patent that is attached to this post. It's title 'Simulation of String Vibration' obviously caught my attention. Hoping there was more to it, I downloaded and read it. To save you the time, I'll summarize. It basically reads like a conference paper that would probably not get accepted into any respectable journal. What is patent is a little more specific than the title would imply but nothing that is any more than a trivial extension of existing research. Essentially the patent describes a way (finite elements) to simulate t
any idea about boundary conditions to be used when modelling a unit cell of a foam
Dear friends / distinguished imechanicians,
I am trying to use micromechanics in foams to numerically compute the elastic constants using one unit cell. I see some literature available when simple unit cell shapes are assumed (like cubical or hexagonal). However there is nothing specific about modelling for tetrakaidecahedral foams. Assuming the right boundary conditions would be critical for computing the constants. I am not able to come up with a reapeating pattern for determining the places to apply the boundary conditions.
Citation Statistics Report by the IMU
Here is a report on Citation Statistics written by the International Mathematical Union written in cooperation with the ICIAM and IMS.
Given all the discussion on impact factors and h-indicies, I thought many people may find this report interesting.
choice of characteristic length for interfacial crack in Abaqus
Hi,
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