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PhD and MPhil position in University of New South Wales, on structural vibration / nonlinear dynamics / energy harvesting

Submitted by Liya Zhao on

Dr Liya Zhao from the School of Mechanical and Manufacturing Engineering at the University of New South Wales (UNSW Sydney, global ranking QS = 45th, US News = 41th), is seeking PhD students to work on projects related to the following topics. Full scholarship will be provided (Tuition waiver + stipend).

 

• Nonlinear dynamics

• Vibration energy harvesting (harnessing renewable energy from base vibration or wind-induced vibration, ocean wave, etc.; developing efficiency enhancement innovations)

A Multiresolution Adaptive Wavelet Method for Nonlinear Partial Differential Equations

Submitted by karelmatous on

A Multiresolution Adaptive Wavelet Method for Nonlinear Partial Differential Equations

If you are interested in the full lecture on the Multiresolution Adaptive Wavelet Method, I have given The Journal of Computational Physics lecture as the part of the Cassyni project. 
 

 

 

EUROMECH “Mechanics of soft active polymers” Colloquium

Submitted by Konstantin Volokh on

EUROMECH “Mechanics of soft active polymers” Colloquium therefore welcomes the scientists, the early career researchers and industry researchers to contribute to the three sessions devoted to Theory, Experimental and numerical approaches, Applications, including sensors, actuators, robotics and energy harvesters.

Senior Application Engineering Position at ANSYS, Additive Manufacturing Design and Process Simulation, Ann Arbor, MI/Evasnton, IL/ Cannonsburg, PA

Submitted by a12najafi on

The job entails providing advanced technical guidance on various aspects of computational Structural Mechanics with a focus on Additive Manufacturing to clients in industry and academia.

The Universal Program of Linear Elasticity

Submitted by arash_yavari on

Universal displacements are those displacements that can be maintained, in the absence of body forces, by applying only boundary tractions  for any material in a given class of materials. Therefore, equilibrium equations must be satisfied for arbitrary elastic moduli for a given anisotropy class. These conditions can be expressed as a set of partial differential equations for the displacement field that we call universality constraints. The classification  of universal displacements in homogeneous linear elasticity has been completed for all the eight anisotropy classes.