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Applied Mechanics Division – Haythornthwaite Foundation Research Initiation Grants 2018

Submitted by Executive Comm… on

With funding from the Haythornthwaite Foundation, the Executive Committee (EC) of the Applied Mechanics Division (AMD) of ASME is pleased to announce the establishment of the Haythornthwaite Research Initiation Grant Program, targeting university faculty engaged in research in theoretical and applied mechanics that are at the beginning of their academic careers.

The plausibility of <c + a> dislocation slip on {-12-11} planes in Mg

Submitted by Yizhe_Tang on

Dear Colleagues,

Please see the link for a recent article published in Scripta Materialia. In this article, active cross-slip behavior of screw <c + a> dislocations in Mg is observed, and the plausibility of <c + a> dislocation slip on new planes {-12-11} that have hitherto not been considered possible, is shown for the first time.

Thanks to Elsevier’s sharing policy, this article has 50 days' free access, and anyone can read and download it before August 30, 2018.

Fully Funded Ph.D. Position

Submitted by K.Kanistras on

A Ph.D. position is available in the Mechanical and Aerospace Engineering Department at the University of Alabama in Huntsville starting Spring Semester 2019. The focus of the project is on the performance enhancement of aerodynamic systems using fluidic and smart material actuators such as piezoelectric-based synthetic jets and micro fiber composites.

Gradient elasticity theory for fiber composites with fibers resistant to extension and flexure

Submitted by Mahdi Zeidi on

A model for the mechanics of an elastic solid, reinforced with bidirectional fibers is presented in finite plane elastostatics. The fiber’s resistance to stretch and flexure are accounted for with variational computations of first and second gradient of deformations, respectively. Within the framework of strain-gradient elasticity, the Euler equation and necessary boundary conditions are formulated. A rigorous derivation of the corresponding linear theory is also developed from which, a complete analytical solution is obtained for small deformations superposed on large.