Overview

In recent years nonlinear and irreversible quantum mechanics is becoming increasingly important because of the availability of precision experiments. There are new and successful attempts to understand quantum irreversibility. The development of generalized symmetries has to led to new families of evolution equations for pure and mixed states. On the one hand, this timely symposium covers nonlinear and irreversible quantum mechanics, the theory of quantization methods, causality and various problems important in this context. On the other hand, it reports the development of quantum group symmetries, and of methods to construct deformed quantum mechanical evolution equations like the q-deformed Schrödinger equations.

Full Product Details

Author:   Heinz-dietrich Doebner (Technical Univ Of Clausthal, Germany) ,  P Nattermann (Technical Univ Of Clausthal, Germany) ,  Vladimir K Dobrev (Technical Univ Of Clausthal, Germany & Bulgarian Academy Of Sciences, Bulgaria)
Publisher:   World Scientific Publishing Co Pte Ltd
Imprint:   World Scientific Publishing Co Pte Ltd
ISBN:  

9789810222666

ISBN 10:   9810222661
Pages:   492
Publication Date:   01 August 1995
Audience:   College/higher education ,  Professional and scholarly ,  Postgraduate, Research & Scholarly ,  Professional & Vocational
Format:   Hardback
Publisher's Status:   Active
Availability:   In Print  
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Table of Contents

Intrinsically irreversible representations of unstable quantum systems, I. Antoniou; quantum mechanical arrows of time, A. Bohm; isotropic harmonic oscillator on the quantum euclidean space, G. Fiore; relevant and irrelevant nonlinear schrodinger equation, N. Gisin; diffeomorphism groups and nonlinear quantum mechanics, G.A. Goldin; from Hamiltonian mechanics to nonlinear Schrodinger equations, J.-D. Hennig; nonlinear Schrodinger dynamics and nonlinear observables, W. Lucke; nonlinear gauge transformations and the Doebner-Goldin equation, P. Nattermann; chaos and the limit of classical and quantum mechanics, T. Petrosky; why irreversibility?; the formulation of classical and quantum mechanics for unstable dynamical systems, I. Prigogine; harmonic oscillators on quantum space, S. Watamura. (Part Contents).

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