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Unified finite element formulation for computational solid mechanics

Submitted by chenna on

Dear iMechanica members,

I have recently proposed a novel finite element framework for computational solid mechanics. I hope you find it interesting. I appreciate any feedback.

 

Towards addressing some long-standing issues in performing explicit elastodynamic simulations of incompressible hyperelastic and elastoplastic material models, finite element formulations based on Bézier elements are developed. The formulations are based on quadratic Bézier triangular and tetrahedral elements. You can download the papers from the following links.

Electronic structure study regarding the influence of macroscopic deformations on the vacancy formation energy in aluminum

Submitted by SwarnavaGhosh on

Dear Colleagues,

Here is our recently published article about the influence of macroscopic deformations on vacancies in Aluminum. 

Title: Electronic structure study regarding the influence of macroscopic deformations on the vacancy formation energy in aluminum

 Authors: Swarnava Ghosh, Phanish Suryanarayana*

A micromechanical model for the growth of collagenous tissues under mechanics-mediated collagen deposition and degradation

Submitted by Zheng Jia on

In this study, we developed a micromechanical model for the growth and remodeling of a soft tissue based on the concurrent action of collagen deposition and degradation. We assumed in the model that collagen degradation causes a reduction in the fiber radius, while collagen deposition can increase both the radius and length of the collagen fibers growing under load. The latter arises from the assumption that collagen is deposited in an unstressed state, which increases the reference length of a fiber growing under mechanical load.

Bifurcation instability of substrate-supported metal films under biaxial in-plane tension

Submitted by Zheng Jia on

The stretchability of metal materials is often limited by the onset and development of necking instability. For instance, necking of lithium metal often occurs at low strains and thus hinders its practical applications in stretchable lithium batteries. Substrate/metal bilayers are emerging as a promising solution to the stringent stretchability requirement of metal electrodes and current collectors in flexible and stretchable batteries.

Laser manipulated wrinkling patterns

Submitted by Fan Xu on

Smart soft materials, because of their mechanical flexibility and quick response to multi-physics stimuli, have drawn considerable attention over the past few years. Here, we present controllable wrinkling patterns of a liquid crystal polymer film attached on a soft substrate, controlled by laser illumination that holds unique optical characteristics of high coherence and irradiance.

Random fiber networks with inclusions: The mechanism of reinforcement

Submitted by Mohammad Refat… on

The mechanical behavior of athermal random fiber networks embedding particulate inclusions is studied in this work. Composites in which the filler size is comparable with the mean segment length of the network are considered. Inclusions are randomly distributed in the network at various volume fractions, and cases in which fibers are rigidly bonded to fillers and in which no such bonding is imposed are studied separately. In the presence of inclusions, the small strain modulus increases, while the ability of the network to strain stiffen decreases relative to the unfilled network case.

Continuum mechanics of moving defects in growing bodies

Submitted by Amit Acharya on

Amit Acharya          Shankar Venkataramani

 (In Materials Theory)

Growth processes in many living organisms create thin, soft materials with an intrinsically hyperbolic
geometry. These objects support novel types of mesoscopic defects - discontinuity lines
for the second derivative and branch points - terminating defects for these line discontinuities.
These higher-order defects move "easily", and thus confer a great degree of
flexibility to thin hyperbolic elastic sheets. We develop a general, higher-order, continuum mechanical framework
from which we can derive the dynamics of higher order defects in a thermodynamically consistent
manner. We illustrate our framework by obtaining the explicit equations for the dynamics
of branch points in an elastic body.

 

https://www.researchgate.net/publication/333877242_Continuum_mechanics_of_moving_defects_in_growing_bodies