Kaushik Dayal's blog
Free Surface Domain Nucleation in a Ferroelectric under an Electrically Charged Tip
This is the preprint of an article that will appear in the Journal of Applied Physics, 111:014106, 2012. (doi:10.1063/1.3674320).
Free Surface Domain Nucleation in a Ferroelectric under an Electrically Charged Tip
by Lun Yang and Kaushik Dayal, Carnegie Mellon University
Abstract
A Completely Iterative Method for the Infinite Domain Electrostatic Problem with Nonlinear Dielectric Media
This is the preprint of an article that will appear in the Journal of Computational Physics (DOI: 10.1016/j.jcp.2011.07.001).
A Completely Iterative Method for the Infinite Domain Electrostatic Problem with Nonlinear Dielectric Media
by Lun Yang and Kaushik Dayal, Carnegie Mellon University
Abstract
Effect of Lattice Orientation, Surface Modulation, and Applied Fields on Free-Surface Domain Microstructure in Ferroelectrics
This is the preprint of an article that will appear in Acta Materialia (DOI: 10.1016/j.actamat.2011.07.014)
Effect of Lattice Orientation, Surface Modulation, and Applied Fields on Free-Surface Domain Microstructure in Ferroelectrics
by Lun Yang and Kaushik Dayal, Carnegie Mellon University
Abstract
Design of viscometers corresponding to a universal molecular simulation method
This is the preprint of an article that has appeared in the Journal of Fluid Mechanics, 691:461-486, 2012 (doi:10.1017/jfm.2011.483)
Design of viscometers corresponding to a universal molecular simulation method
by Kaushik Dayal (Carnegie Mellon) and Richard D. James (Minnesota)
Abstract:
Linear Instability Signals the Initiation of Motion of a Twin Plane Under Load
This is a preprint of an article that will appear in the Philosophical Magazine Letters.
Linear Instability Signals the Initiation of Motion of a Twin Plane Under Load
by Chang-Tsan Lu and Kaushik Dayal
Abstract
Kinetics of phase transformations in the peridynamic formulation of continuum mechanics
Abstract
We study the kinetics of phase transformations in solids using the peridynamic formulation of continuum mechanics. The peridynamic theory is a nonlocal formulation that does not involve spatial derivatives, and is a powerful tool to study defects such as cracks and interfaces.