Professor George Adams' work on sliding instabilities ...
Professor George Adams’ work leads to popular theory bearing his name
http://www.northeastern.edu/news/2015/10/northeastern-researchers-work-leads-to-popular-theory-bearing-his-name/
Professor George Adams’ work leads to popular theory bearing his name
http://www.northeastern.edu/news/2015/10/northeastern-researchers-work-leads-to-popular-theory-bearing-his-name/
Dear Colleagues,
The 2016 Government of Ireland Postdoctoral Fellowship Scheme launches in October 2015 and seeks to fund early-stage postdoctoral researchers across all disciplines for up to 2 years. I am seeking potential postdoctoral candidates that would be willing to apply for funding under this scheme, which, if successful, would allow them to carry out research in the area of Multiscale Mechanics of Biological Tissues in the Biomechanics Research Centre at the National University of Ireland, Galway.
Hi Everyone,
Can someone tell me where i can find lectures or anything related to Isogeometric alanysis so that I can learn this techniqe.
Thanks
This paper proposes a simple extension to a collocation based composite time integration proposed by Silva and Bezerra. In this scheme, each time step is divided further into two substeps which may not be necessarily equal. In the first substep, the Newmark scheme is employed an d the three point backward Euler scheme is used in the second substep. The proposed scheme is applied to non-linear problems to study the transient response solution under large deformations and long time durations.
This paper proposes a simple extension to a collocation based composite time integration proposed by Silva and Bezerra. In this scheme, each time step is further divided into two substeps which may not be necessarily equal. In the first substep, the Newmark scheme is employed and the three point backward Euler scheme is used in the second substep. Stability analysis of the scheme is performed and spectral radius, period elongation, and amplitude decay are discussed. The influence of Newmark parameters and substep sizes on stability and accuracy is studied in detail.
We derive the compatibility equations of L2 displacement gradients on non-simply-connected bodies. These compatibility equations are useful for non-smooth strains such as those associated with deformations of multi-phase materials. As an application of these compatibility equations, we study some configurations of different phases around a hole and show that, in general, the classical Hadamard jump condition is not a sufficient compatibility condition.