We review the development of random-matrix theory (RMT) during the last fifteen years. We
emphasize both the theoretical aspects, and the application of the theory to a number of …

The application of random-matrix theory (RMT) to compound-nucleus (CN) reactions is
reviewed. An introduction into the basic concepts of nuclear scattering theory is followed by …

The development of the supersymmetry technique has led to significant advances in the
study of disordered metals and semiconductors. Proven of great use in the analysis of …

We present a semiclassical explanation of the so-called Bohigas-Giannoni-Schmit
conjecture which asserts universality of spectral fluctuations in chaotic dynamics. We work …

Universality in the random matrix spectra in the regime of weak non-hermiticity Page 1
ANNALES DE L’IHP, SECTION A YAN V. FYODOROV HANS-JÜRGEN SOMMERS BORIS A …

We report on an experimental investigation of the transition of a quantum system with
integrable classical dynamics to one with violated time-reversal (T) invariance and chaotic …

Abstract Models of disorder with a direction (constant imaginary vector potential) are
considered. These non-Hermitian models can appear as a result of computation for models …

Recent studies of universal parametric correlations in quantum chaotic spectra have
revealed an astonishing connection to an integrable one-dimensional quantum system. We …

We measure the complex scattering amplitudes of a flat microwave cavity (a “chaotic
billiard”). Time-reversal (T) invariance is partially broken by a magnetized ferrite placed …

We construct a field theory to describe energy averaged quantum statistical properties of
systems which are chaotic in their classical limit. An expression for the generating function of …