Focus of the first edition of this book was quantum dynamics in connection with correlations
as carriers of information and entropy as a measure of information. In the same spirit, this …

The aim of this paper is to review the classical limit of Quantum Mechanics and to precise
the well known threat of chaos (and fundamental graininess) to the correspondence …

The research on quantum chaos finds its roots in the study of the spectrum of complex nuclei
in the 1950s and the pioneering experiments in microwave billiards in the 1970s. Since …

In this paper we motivate and develop the analytic theory of measurement, in which
autonomously specified algebras of quantities (together with the resources of mathematical …

In this work we show how the concept of majorization in continuous distributions can be
employed to characterize mixing, diffusive, and quantum dynamics along with the H …

We present a calculus of the Kolmogorov–Sinai entropy for quantum systems having a
mixing quantum phase space. The method for this estimation is based on the following …

We present an upper bound for the Kolmogorov-Sinai entropy of quantum systems having a
mixing quantum phase space. The method for this estimation is based on the following …

We analyze the behavior of quantum dynamical entropies production from sequences of
quantum approximants approaching their (chaotic) classical limit. The model of the …

On a family of classical dynamical systems on the 2-torus, we perform a discretization
procedure similar to the anti-Wick quantization. Such a discretization is performed by using a …

The goal of this paper is to present a unified algebraic-analytic framework for (static and
dynamic) deterministic measurement theory, which we find to be fully adequate in …