Abstract:

 EUROMECH Colloquium
540

Advanced Modelling of Wave Propagation in Solids

1-3 October 2012, Institute of Thermomechanics, Academy of
Sciences of the Czech Republic, Prague, Czech Republic

The EUROMECH Colloquium 540 intends to concentrate on topics
such as

Linear and non-linear waves in solids, waves in strongly
dispersive media, solitary waves.

Wave propagation in inhomogeneous materials and in materials
with microstructures.

Postdoc position in a  European project "Theoretical analysis, design and virtual testing of mechanical properties of titanium-based nanomaterials" will be available at the Materials Research Division, Risø National Laboratory for Sustainable Energy, Technical University of Denmark.

Katia Bertoldi, of Harvard University, has graciously accepted our invitation to be Editor of the iMechanica Journal Club. Katia has a knack to organize really interesting and inspiring symposia and workshops.  Here are two examples:

Extreme Mechanics: Elasticity and Deformation.

The New England Workshop on the Mechanics of Materials and Structures.

Hi there, I'm kind of new in iMechanica despite that I've registered for more than one year. I've read many posts containing helpful information, but never posted my own until now.

PRL 106, 248302 (2011)     The atomic scale lithiation mechanism of individual SnO2 nanowires in a flooding geometry was revealed by in situ transmission electron microscopy. The lithiation was initiated by the formation of multiple stripes with a width of a few nanometers parallel to the (020) plane traversing the entire wires, serving as multiple reaction fronts for later stages of lithiation.

Snap-through actuation of thick-wall electroactive balloons

Stephan Rudykh ^(a), (c), Kaushik Bhattacharya  ^(c) and Gal deBotton ^(a), (b)

^(a) Department of Mechanical Engineering, Ben-Gurion University, 84105 Beer-Sheva, Israel

When we topologically classify the defects in ordered media, we consider the character of the fundamental group of the associated order parameter space. To construct those groups, we circumscribe the line defects by circles and the point defects by spheres.
My question is what is done for a surface (possibly infinite) defect, say domain walls. My query primary concerns crystal lattices. I want to characterize the essential defects in solid crystals--for dislocation and interstitial/vacancy, it is straightforward. But what to be done in case of grain/phase boundary?