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Journal Club for June 2020: Mechanically instructive biomaterials: a synergy of mechanics, materials and biology

Submitted by lijianyu on

 

Mechanically instructive biomaterials: a synergy of mechanics, materials and biology

Zhenwei Ma, Jianyu Li

Department of Mechanical Engineering, McGill University, Montreal, Canada

 

Mixed-Mode Traction–Separation Laws for Crystalline UHMWPE Interphases Derived from Molecular Dynamics

Submitted by Nuwan Dewapriya on

Our latest paper, “Mixed-Mode Traction–Separation Laws for Crystalline UHMWPE Interphases Derived from Molecular Dynamics" is now freely accessible for the next 50 days from this link: https://authors.elsevier.com/a/1moVO4kE0iQ8Y

Computational Mechanics Seminar on 03/26 by Prof. Wing Kam Liu

Submitted by USACM_Student_… on

Mark your calendar

We would like to invite you to attend an upcoming presentation:

"AI-Empowered CAE: Real-Time Engineering Analysis for Rapid Prototyping and High-Fidelity Simulation"

The talk will be given by Prof. Wing Kam Liu from Northwestern University as part of the Oak Ridge National Laboratory (ORNL) Computational Mechanics Seminar series.

The seminar will be held March 26, 2026, 2-3PM EST.

Averaging Molecular Dynamics simulations to study the slow-strain rate behavior of metals

Submitted by Amit Acharya on

Sarthok. K. Baruah       Sabyasachi Chatterjee          Amit Acharya           Gerald J. Wang

The application of molecular dynamics (MD) simulations to quasi-static loading is severely limited by the large separation between atomic vibration timescales and experimentally relevant deformation rates. In this work, we employ the Practical Time Averaging (PTA) framework to overcome this limitation and enable atomistic simulations of crystalline solids under quasi-static loading conditions. PTA exploits the intrinsic separation of time scales by defining slow variables as time-averaged observables of the fast atomistic dynamics and their evolution in the slow loading timescale, thereby avoiding explicit integration of the fast dynamics. Using this approach, we simulate uniaxial deformation, in both tension and compression, of (4 to 20) nanometer sized cubic specimens of face-centered cubic Aluminum nanocrystals and applied strain rates approaching quasi-static conditions (10^−4 s−1 − 10^−3 s−1).

GJR PUBLICATION & ICON PUBLISHERS - Journals for Publication

Submitted by Asst. Prof. Dr… on

GJR PUBLICATION & ICON PUBLISHERS - Journals for Publication 

All related journal information about both the GJR Publication & ICON Publishers are available on the attached poster. 

Please kindly see the attached poster for making publications in the journals of GJR Publication & ICON Publishers

GRADUATE RESEARCH ASSISTANTSHIP IN 3D ELASTOMERIC MATERIAL EXPERIMENTATION AND MODELING

Submitted by Michael S. Sacks on

The James T. Willerson Center for Cardiovascular Modeling and Simulation, Oden Institute, the University of Texas, has an immediate opening for highly motivated graduate research assistants to conduct novel studies on a novel family of gel-coated electrospun meshes for replacement heart valves.

From induced twist to a pulsatile Fontan conduit — new publication in npj Regenerative Medicine

Submitted by emuna on

Dear colleagues,

A few years ago, I shared here a short note on inflation-induced twist in geometrically incompatible isotropic tubes, exploring how layered cylindrical structures can develop torsion under pressure without externally applied torque:
https://www.imechanica.org/node/24506

I am pleased to share that this line of thinking has now evolved into a published study in npj Regenerative Medicine:

A Geometric Theory of Surface Elasticity and Anelasticity

Submitted by arash_yavari on

In this paper we formulate a geometric theory of elasticity and anelasticity for bodies containing material surfaces with their own elastic energies and distributed surface eigenstrains. Bulk elasticity is written in the language of Riemannian geometry, and the framework is extended to material surfaces by using the differential geometry of hypersurfaces in Riemannian manifolds.