ParisTech Doctoral Institute and ParisTech local branch in China have launched a coordinated recruitment procedure in the framework of an agreement with the China Scholarship Council (CSC). This program is open to highly qualified Chinese students interested in carrying on doctoral training at ParisTech with financial support of the CSC.
http://paristech-china.com/content/phd-grant-china-scholarship-council
Dear,
I am having problem to find "Cauchy stress(σ) " and " Spatial elastic Tensor (c)" from the "strain energy function (ψ)" using 2nd Piola Kirchhoff stress ( S) of transversely isotropic hyper-elastic material. as per the Mechanics the
Applied Mechanics Division Banquet, Palais des congrès de Montréal, Quebec, Canada, November 18th, 2014.
Now I can say whatever I like in my Timoshenko Lecture and it won’t matter – because you will only remember Ken Liechti playing the bagpipes and, perhaps, the kilts. Thank you Ken.
Hi,
I am modeling a contact problem. I have chosen Hyperelasticity+permeabilty for catilage material. I apply a displacement over a short time and fix it over a long time to see the force relaxation procedure. during loading time we assume that the boundries ar impermeable but over long time are permeable.
there are some questions that I'm facing with:
1) Shall I use one step and put permeable Boundaries?
The objectives of this project are to develop methods to probabilistically predict the life of aero-structures subjected to combined extreme environmentsand also to quantify confidence in the predicted margins of safety on the life.
Applications are invited for multiple tenure-track faculty positions at the assistant or associate professor level. The MMAE Department at IIT is seeking candidates with interdisciplinary research interests contributing to one or more of the department’s areas of strategic research emphasis, which include (1) mechanical design, (2) digital manufacturing, (3) computational materials science and engineering, or other research areas that enable strong collaborations.
I was solving the following question and I derived the Auto correlation function and proved that it is a WSS process. However, I am not sure how to go about finding the Marginal probability density function. Should I find joint probability of a and b and then find marginal probability of each random variable?
Does anyone have experience in using RAMs software applications?
I am working on a paper that looks at the limitations of managing risk and improving reliability of engineering assets by using RAMs software applications but I have no experience in using any RAMs software application.
Software applications are good for storing data and interpreting that data based on a predefined set of rules. However, recommendations made by such an application will only be as be based solely on the data available to the application.
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