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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

 

Physics-informed neural networks for transient diffusion interface problems: Kolmogorov–Arnold networks versus multilayer perceptrons

Submitted by vrh59ir on
Physics-informed neural networks (PINNs) remain challenging for transient interface problems with discontinuous coefficients, sharp interfacial gradients, and multiple temporal scales. In this work, we develop a PINN framework for transient diffusion interface problems with physically consistent interface conditions and compare multilayer perceptron (MLP) architectures with several radial-basis-function Kolmogorov–Arnold network (RBF–KAN) variants.

Maxwell, Airy and Hill walk into a bar, here is the theorem they write

Submitted by hnassar@uh.edu on

The lemma of Hill (or of Hill-Mandel) is crucial to the consistent treatment of effective properties in the theory of composites. Building on various classical results (notably by Maxwell and Airy), I've recently applied the lemma sort of "out of context" to characterize (count really) the (infinitesimal) isometric deformations of periodic surfaces.

EML Webinar by Miguel Bessa: Disentangling Uncertainty in AI for Engineering

Submitted by mattia.bacca on

Dear colleagues,

I am pleased to invite you to the next webinar in the Extreme Mechanics Letters (EML) Webinar Series.

Our upcoming seminar will be delivered by Prof. Miguel Bessa (Brown University):

"Disentangling Uncertainty in AI for Engineering"

Date: Wednesday, 15 July 2026

Time: 10:00 am Boston / 3:00 pm London / 4:00 pm Paris / 10:00 pm Beijing

A new perspective in linear Cauchy Elasticity: variational minimum principles for statics, dynamics, and heterogeneous materials

Submitted by Amit Acharya on

A variational minimum principle for linear elastodynamics of a possibly heterogeneous material without a stored energy function is developed. It involves a change of variables to dual fields, and results in a degenerate elliptic Euler-Lagrange system, even when the primal elastodynamics is hyperbolic. Uniqueness assertions for the dual dynamic and static problems and implications of the degenerate ellipticity are sketched. Some implications pertaining to heterogeneous materials and ones with indefinite elastic moduli are discussed.

Paper by Shaswat Mohanty, Jose Blanchet, Zhigang Suo, and Wei Cai: the strength of polymer elastomeric networks

Submitted by Pradeep Sharma on

Elastomers are among the most familiar and most deceptive solids. They stretch enormously, recover their shape, and appear forgiving in a way that glass or ceramic never would. Yet they are held together by covalent bonds whose intrinsic strength is measured in GPa. The macroscopic strength of rubber-like networks, however, is usually only in the MPa range. How does a material made of very strong bonds become so weak?

EML Webinar by Alain Goriely: Tilings and Mosaics

Submitted by mattia.bacca on

Dear colleagues,

I am honoured to be helping restart the EML Webinar Series as Special Editor for Extreme Mechanics Letters (EML).

Our first seminar of the new season will be by Prof. Alain Goriely, University of Oxford, on:

“Tilings and Mosaics: Soft Cells and the Tainted Love of the Nautilus”

Date: Friday, 19 June 2026

Time: 10 am Boston / 10 pm Beijing / 4 pm Paris / 3 pm London

Discussion leader: Prof. Ellen Kuhl, Stanford University

The strange mechanics of an elastic rod under null-resultant transverse loads

Submitted by Davide Bigoni on

Can a transverse load with zero resultant buckle an elastic rod like an axial load? Theory, simulations, and experiments show that it can, producing Euler-type instability and postbuckling even in the vanishing-thickness limit.

Watch the video here.

Maybe you are interested in the JMPS paper here.