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Funded Post-Doctoral/Research Scientist Position in Brain Injury Biomechanics @ University of Texas at San Antonio

Submitted by morteza.seidi on

The Memar Lab in the Department of Biomedical Engineering at the University of Texas at San Antonio (UTSA) is accepting applications for an immediate fully funded post-doctoral/research scientist position in injury biomechanics and computational modeling of traumatic brain injury. This position is highly collaborative and will involve working closely with a multidisciplinary team from UTSA, Georgia Tech, Emory University, and Children Hospital of Philadelphia.

A Postdoc position in computational solid mechanics

Submitted by Azadeh-Sheidaei on

A Postdoc position is available in the area of computational solid mechanics in the Department of Aerospace Engineering at Iowa State University. Interested qualified individuals who have research experience in computational solid mechanics please send an email to (Sheidaei [at] iastate.edu (Sheidaei[at]iastate[dot]edu)) with your most recent CV, research experience, a list of publications; and a list of references.

 

Postdoctoral Researcher opening at Purdue – Computational biomechanics and fluid dynamics

Submitted by hgomez on

We have an opening for a postdoctoral researcher to perform original computational research on biomechanics and fluid dynamics. The successful candidate will develop numerical methods to model coupled processes on high-performance computing platforms. This position is in the Gomez Research Group (https://engineering.purdue.edu/gomez/) in the Department of Mechanical Engineering at Purdue. This is a one-year postdoctoral appointment with the possibility of extension to a maximum of three years.

 

Duties

Apple Hiring Hardware FEA Engineer, Internship Position

Submitted by jzh953 on

 

I am from Apple Hardware Engineering Team, responsible for FEA simulation and related material testing. Our team has one internship position open, starting by the end of 2020. See the attached job description for details. We prefer last year PhD Student.

  

If you are interested, please send your resume to apperto0099 [at] gmail.com. Thank you. 

 

Requirements:

 

Integrated Computational Materials Engineering (ICME) conference

Submitted by Marieme Imene … on

The ICME Conference 2020, a HxGN LIVE event is a 3-days intensive online conference on October 6-8, 2020 for executives, R&D, manufacturing professionals, engineers, and designers to learn, explore and share about Integrated Computational Materials Engineering (ICME) to enable companies to blur the boundaries between manufacturing, materials and part performance for the optimal design of innovative quality products.

EML Webinar by Prof. Marc Geers on September 23, 2020: Multi-scale homogenization of materials with an emergent macroscopic behaviour

Submitted by Teng Li on

 

EML Webinar on 23 September 2020 will be given by  Marc Geers, Eindhoven University of Technology, Discussion leader: Laurence Brassart, Oxford University.

Title: Title: Multi-scale homogenization of materials with an emergent macroscopic behaviour

Time: 7 am California, 10 am Boston, 3 pm London, 10 pm Beijing on 23 September 2020

Fully funded PhD position, Spring/Fall 2021, University of Pittsburgh

Submitted by Qihan Liu on

The Labortory of Soft Materials Mechanics and Manufacturing (https://www.engineering.pitt.edu/LASM3/) is recruiting PhD candidates starting either on Spring or Fall 2021. Students with expertise in the following areas are especially valued:

1. Thermodynamics of solids

2. Polymer synthesis

3. Developing customer experimental setups

The Anelastic Ericksen Problem: Universal Deformations and Universal Eigenstrains in Incompressible Nonlinear Anelasticity

Submitted by arash_yavari on

Ericksen's problem consists of determining all equilibrium deformations that can be sustained solely by the application of boundary tractions for an arbitrary incompressible isotropic hyperelastic material whose stress-free configuration is geometrically flat. We generalize this by first, using a geometric formulation of this problem to show that all the known universal solutions are symmetric with respect to Lie subgroups of the special Euclidean group. Second, we extend this problem to its anelastic version, where the stress-free configuration of the body is a Riemannian manifold.