activity
19992003
most citedInterfacial mixing in heteroepitaxial growth

4 citations · 10 across the 6 of their papers we have counts for

collaborators

6 papers

cond-mat.stat-mech2003★ 4 cited

Interfacial mixing in heteroepitaxial growth

Boris Bierwald, Michael von den Driesch, Zeno Farkas +2

We investigate the growth of a film of some element B on a substrate made of another substrance A in a model of molecular beam epitaxy. A vertical exchange mechanism allows the A-a…

cond-mat2001

Interplay of linear and modified nonlinear impurities in the formation of stationary localized states

Bikash C. Gupta, Sang Bub Lee

Formation of stationary localized states in one-dimensional chain due to a linear impurity and a modified nonlinear impurity is studied. Furthermore, a one-dimensional chain with l…

cond-mat2001★ 4 cited

Self-trapping transition for nonlinear impurities embedded in a Cayley tree

Bikash C. Gupta, Sang Bub Lee

The self-trapping transition due to a single and a dimer nonlinear impurity embedded in a Cayley tree is studied. In particular, the effect of a perfectly nonlinear Cayley tree is…

cond-mat2001★ 1 cited

Interplay of linear and nonlinear impurities in the formation of stationary localized states

Bikash C. Gupta, Sang Bub Lee

Formation of stationary localized states in one-dimensional chain as well as in a Cayley tree due to a linear impurity and a nonlinear impurity is studied. Furthermore, a one-dimen…

cond-mat2000

New way to achieve chaotic synchronization in spatially extended systems

Bikash Chandra Gupta, P. A. Sreeram, S. B. Lee

We study the spatio-temporal behavior of simple coupled map lattices with periodic boundary conditions. The local dynamics is governed by two maps, namely, the sine circle map and…

cond-mat.dis-nn1999★ 1 cited

Stationary localized states due to nonlinear impurities described by the modified discrete nonlinear Schrödinger equation

Bikash C. Gupta, Sang Bub Lee

The modified discrete nonlinear Schrödinger equation is used to study the formation of stationary localized states in a one-dimensional lattice with a single impurity and an asymme…