Deformation of Small Compressed Droplets
Martin-Daniel Lacasse, Gary S. Grest, Dov Levine
Abstract
We investigate the elastic properties of small droplets under compression. The compression of a bubble by two parallel plates is solved exactly and it is shown that a lowest-order expansion of the solution reduces to a form similar to that obtained by Morse and Witten. Other systems are studied numerically and results for configurations involving between 2 and 20 compressing planes are presented. It is found that the response to compression depends on the number of planes. The shear modulus is also calculated for common lattices and the stability crossover between f.c.c.\ and b.c.c.\ is discussed.
Create a lesson
Related papers
Theory of Alkali Induced Reconstruction of the Cu(100) Surface
S. Quassowski, K. Hermann
A Model for the Thermal Expansion of Ag(111) and other Metal Surfaces
Shobhana Narasimhan, Matthias Scheffler
Ab initio molecular dynamics study of the desorption of D2 from Si(100)
Axel Gross, Michel Bockstedte, Matthias Scheffler
Diffusivity of Ga and Al adatoms on GaAs(001)
A. Kley, M. Scheffler
Steering and isotope effects in the dissociative adsorption of H2/Pd(100)
Axel Gross, Matthias Scheffler
Strained tetragonal states and Bain paths in metals
P. Alippi, P. M. Marcus, M. Scheffler