Chaos: from simple models to complex systems aims to guide science and engineering
students through chaos and nonlinear dynamics from classical examples to the most recent …

We present an analysis of the properties as well as the diverse applications and extensions
of the method of stabilisation transformation. This method was originally invented to detect …

A valuable introduction for newcomers as well as an important reference and source of
inspiration for established researchers, this book provides an up-to-date summary of central …

Diffusive processes usually model the transport of particles in nonlinear systems. Complete
chaos leads to normal diffusion, while mixed phase space gives rise to a phenomenon …

We present a series of numerical and analytical computations on heat conduction for a
strongly chaotic system—the Lorentz gas. Heat conduction is characterized by nontrivial …

The foundations of the chaotic scattering theory for transport and reaction-rate coefficients
for classical many-body systems are considered here in some detail. The thermodynamic …

We consider chains of one-dimensional, piecewise linear, chaotic maps with uniform slope.
We study the diffusive behavior of an initially nonuniform distribution of points as a function …

In this contribution we will review the basic mathematical aspects of quantum maps. Here is
a brief outline of the topics covered in this contribution. Most of the material comes from …

Dynamical processes in which many timescales coexist are called dispersive. The rate
coefficients for dispersive processes depend on time. In the case of a chemical reaction, the …

PHYSICA Page 1 ELSEVIER Physlca D 83 (1995) 109-123 PHYSICA Dynamical averaging in
terms of periodic orbits Predrag Cvltanovld 1 Center for Studtes tn Phy~lc ~ and Btologv …