Localized structures in coupled Ginzburg--Landau equations
by 
Raul Montagne and Emilio Hernandez-Garcia

ABSTRACT: 
Coupled Complex Ginzburg-Landau equations describe generic
features of the dynamics of coupled fields when they are close to
a Hopf bifurcation leading to nonlinear oscillations. We study
numerically this set of equations and find, within a particular
range of parameters, the presence of uniformly propagating
localized objects behaving as coherent structures. Some of these
localized objects are interpreted in terms of exact analytical
solutions.

The file tolanl.tex is the main latex file, which calls in the 3
postscript figures (fig197c1.ps, fig297c1.ps, and figr2297c1.ps), and
uses the style elsart.cls.
fig297c1.large.ps is a higher resolution version of fig297c1.ps. The
full paper, figures included, is in tolanl.ps .