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Funded PhD studentship: Modelling of Fibroblast Mechanobiology
Supervisor: PN Watton, Department of Computer Science, University of Sheffield.
Co-supervisors: Prof Ray Ogden, School of Mathematics and Statistics & Dr Huabing Yin, Bioengineering, University of Glasgow
We are seeking applications from motivated mathematics, science or engineering graduates with strong mathematical/computational modelling skills interested in studying for a Ph.D. in an exciting interdisciplinary environment.
Scaffolding Techniques
Recently Scaffold Project Controls announced the current market rules and industry demands for Scaffolding. As Scaffolding need to be fully equiped with Scaffold Tags. Researchers are now in finding out ways to implement build in Scaffold Tags to save cost of Scaffolding by saving time & Budjet of Scaffold Tags.
Scaffold Tags updated & recently launched produts
Intrinsic stress mitigation via elastic softening during two-step electrochemical lithiation of amorphous silicon
Zheng Jia, Teng Li, Intrinsic stress mitigation via elastic softening during two-step electrochemical lithiation of amorphous silicon, Journal of the Mechanics and Physics of Solids, 91, 278–290, (2016) (DOI:10.1016/j.jmps.2016.03.014)
MICCAI COMPUTATIONAL BIOMECHANICS FOR MEDICINE CBM 11 WORKSHOP: CALL FOR PAPERS
Computational Biomechanics for Medicine XI (http://www.cbm.mech.uwa.edu.au/CBM2016/ will be held in Athens, Greece, on 17 October 2016, in conjunction with MICCAI 2016 (http://www.miccai2016.org/).
Harnessing atomistic simulations to predict the rate at which dislocations overcome obstacles
Predicting the rate at which dislocations overcome obstacles is key to understanding the microscopic features that govern the plastic flow of modern alloys. In this spirit, the current manuscript examines the rate at which an edge dislocation overcomes an obstacle in aluminum. Predictions were made using different popular variants of Harmonic Transition State Theory (HTST) and compared to those of direct Molecular Dynamics (MD) simulations. The HTST predictions were found to be grossly inaccurate due to the large entropy barrier associated with the dislocation–obstacle interaction.
Continuous and discrete microstructured materials with null Poisson's ratio
In this paper we propose diff erent classes of isotropic microstructured media with tunable Poisson's ratio. The elastic periodic systems are continuous porous media and two- and three-dimensional lattices. The microstructural parameters can be tuned in order to have an eff ective Poisson's ratio equal to zero. The connection between microstructural parameters and eff ective properties is shown in detail both analytically and numerically.
Continuous system with null Poisson's ratio:
Design of a porous material with isotropic negative Poisson's ratio
This paper proposes the design of a two-dimensional porous solid with omnidirectional negative Poisson's ratio. The hexagonal periodic distribution of the pores makes the e ffective behavior isotropic. Both experimental tests and numerical simulations have been performed to determine the e ffective properties of the porous solid. A parametric study on the e ffect of the geometrical microstructural parameters is also presented. This auxetic structure is easy to fabricate and can be very useful in several engineering applications.
2016 Melosh Medal Winner and Finalists
The 2016 winner of the Robert J. Melosh Medal is Maruti Kumar Munuduru, with the paper “Structure-Preserving Finite Element Formulations for Advective-Diffusive-Reactive Systems.” Maruti earned a Ph.D. Degree from the University of Houston, and is currently a post-doctoral appointee at Los Alamos National Laboratory.
The other five finalists in the competition were (in alphabetical order):