Professor Donald E. Carlson
It is with great sadness that I report the passing away of Prof. Don Carlson. The link below describes his life and work.
http://mechse.illinois.edu/content/news/article.php?article_id=410
It is with great sadness that I report the passing away of Prof. Don Carlson. The link below describes his life and work.
http://mechse.illinois.edu/content/news/article.php?article_id=410
I am looking for a source which has a good explanation of the pill box argument to prove continuity of the traction vector. If you know of such a source (url, book etc) please let me know.
Thanks,
-Nachiket
Recently, I have found a new theory, called Peridynamics, used to solve, mainly, fracture mechanics problems in materials. But, I am confused about the issue if it is a superset of continuum mechanics or is it a totally new theory that reformulate our previous understanding of continuum mechanics? How do you measure material properties with this theory? Do we need to reformulate our theories to deal with fracture mechanics problems? Is it a totally accepted scientific theory?
cordially,
Mario J. Juha
Amit Acharya and Kaushik Dayal
(To appear in Quarterly of Applied Mathematics)
This paper presents a generalization of traditional continuum approaches to liquid crystals and
liquid crystal elastomers to allow for dynamically evolving line defect distributions. In analogy with
recent mesoscale models of dislocations, we introduce fields that represent defects in orientational
and positional order through the incompatibility of the director and deformation ‘gradient’ fields.
The Graduate School MUSIC ("Multiscale Methods for Interface Coupling") and the
Institute of Continuum Mechanics at Leibniz Universität Hannover invites
applications for a position as a
Research Staff Member in Computational Mechanics
(Salary scale E13 TV-L)
to be appointed on 1 April 2010.
The position is embedded into the Junior Research Group on „Multiscale Modelling of
Materials and Interfaces with Size Effects” and is initially limited to 1 year.
(in Computational Methods for Microstructure-Property Relationships," Springer. Edited by Somnath Ghosh and Dennis Dimiduk)
Dislocation mediated continuum plasticity: case studies on modeling scale dependence, scale-invariance, and directionality of sharp yield-point
Claude Fressengeas, Amit Acharya, Armand Beaudoin
I don't know whether this question has an answer, but I'd like to see what you all think:
Does anyone know whether or not the following operation is meaningful, whether it is described and defined algorithmically somewhere, and / or how to do it?
ln(Aij) = Bkm ln(Cijkm)
A and B are second order tensors
C is a 4th order tensor
The left hand side involves the natural logarithm of the 2nd order tensor A, which is no problem.
Hello,
I am a Mechanical Engineer with a Masters from Indian Institute of Science Bangalore. I have been working in various fields of Mechanical Engineering: Product development of forging components and in software development of hyper-elastic finite element software development.
Is it possible to find eigenvalues and principal directions for a 4th order tensor? How?
For a zero order tensor? for a first order tensor? for a third order tensor.........
many thanks