Cam Follower Prototype- GIF File
1. Follower is off set.
2. Force is applied from follower to cam. Since the follower is off set this force help cam to rotate.
3. We use energy(Input energy) to move follower and get energy(output energy) on cam.
1. Follower is off set.
2. Force is applied from follower to cam. Since the follower is off set this force help cam to rotate.
3. We use energy(Input energy) to move follower and get energy(output energy) on cam.
Hi all,
I am working on modelling a reinforced concrete bfoundation in ANSYS and am trying to model the concrete material. Does anyone have a good idea of how i could go about this?
Thanks for your help.
The deadline for submission of abstracts for the EMI 2013 conference has been extended to February 17, 2013. For details on the conference to be held on August 4-7, 2013 at Northwestern University in Evanston, Illinois, visit http://www.emi2013.northwestern.edu/ .
Baker Hughes has an opportunity for summer internship in the area of drilling mechanics and dynamics at Woodlands Technology Center, The Woodlands, Texas. The position is open to candidates in MS or PhD program in Mechanical/Civil/Aerospace/Mining engineering, Materials Science or relevant disciplines at a US University
M.T. Hoang, J. Yvonnet, A. Mitrushchenkov, G. Chambaud, First-principles based multiscale model of piezoelectric nanowires with surface effecs, Journal of Applied Physics, 113(1):014309, 2013
http://jap.aip.org/resource/1/japiau/v113/i1/p014309_s1
Post-print :
http://hal-univ-mlv.archives-ouvertes.fr/docs/00/77/09/98/PDF/_39_Pre_P…
Does anyone know of a good source for free science and engineering illustrations? I'm particularly interested in crystallography, crystal defects/dislocations, and mechanical properties illustrations.
Thanks
These notes are part of a course on advanced elasticity. The notes recall several phenomena where both elasticity and surface energy are significant, including
The notes also contain a formulation of combined surface energy and elasticity of finite deformation.
Compatibility equations of elasticity are almost 150 years old. Interestingly they do not seem to have been rigorously studied for non-simply-connected bodies to this date. In this paper we derive necessary and sufficient compatibility equations of nonlinear elasticity for arbitrary non-simply-connected bodies when the ambient space is Euclidean. For a non-simply-connected body, a measure of strain may not be compatible even if the standard compatibility equations ("bulk" compatibility equations) are satisfied.
Dear Colleagues,