NanoCap
The first version of NanoCap has been released and is free to download on Sourceforge:
https://sourceforge.net/projects/nanocap/
A tool for generating atomic coordinates for capped nanotubes and fullerenes.
Full description:
The first version of NanoCap has been released and is free to download on Sourceforge:
https://sourceforge.net/projects/nanocap/
A tool for generating atomic coordinates for capped nanotubes and fullerenes.
Full description:
Multiple Phd. positions are available in the area of computational solid mechanics with an emphasis on multiscale modeling of polymer nanocomposites, high strain rate characterization of novel nanocomposite materials, in Mechanical Engg. Dept. in North Carolina A & T State University. Interested candidates are encouraged to communicate via email to tsain [at] ncat.edu and/or mannur [at] ncat.edu
Likun Tan, Amit Acharya and Kaushik Dayal (To appear in JMPS)
Controllable viscoelastic behavior of vertically aligned carbon nanotube arrays
Kilho Eom, Kihwan Nam, Huihun Jung, Pilhan Kim, Michael S. Strano, Jae-Hee Han, Taeyun Kwon
Abstract
M. Steven Greene, Ying Li, Wei Chen, Wing Kam Liu
hello,everyone!
I'm a freshman on abaqus implementation of xfem.Can anyone send me some simple example to me for learning?I have learnt some papers written by pro.Giner,but I really cant understand the heaviside function. That is why I come here to ask someone for help.
best wish!
Kenneth Lai
T. Yasuoka, Y. Mizutani, A. Todoroki: Applicable limit of the stress intensity factor for steep yield strength distribution, Engineering Fracture Mechanics, 2013, Vol. 110, pp. 1-11.
Anyone knows an efficient implementation of the subspace iteration method to compute a few lower eigenvalues and eigenvectors of a generalized problem KG*u=lambda*KS*u or any similar method? i.e., to compute the buckling loads and modes.
I'd like to use something optimized to Intel or amd64 processors or similar, like MKL, etc.
This is for bifurcation buckling analysis. KG is the stiffness matrix. KS is the geometric stress matrix. Both constructed from a FEM discretization.