Path integrals from meV to MeV, Tutzing "92 proceedings of the fourth international conference, Tutzing, Bavaria, May 18-21, 1992 by International Conference on Path Integrals from meV to MeV (4th 1992 Tutzing, Germany)

Cover of: Path integrals from meV to MeV, Tutzing

Published by World Scientific in Singapore, River Edge, N.J .

Written in English

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Subjects:

  • Path integrals -- Congresses.

Edition Notes

Includes bibliographical references.

Book details

Statementeditors, Hermann Grabert ... [et al.].
ContributionsGrabert, Hermann, 1947-
Classifications
LC ClassificationsQC174.17.P27 I57 1992
The Physical Object
Paginationx, 358 p. :
Number of Pages358
ID Numbers
Open LibraryOL1175506M
ISBN 109810214979
LC Control Number94160344
OCLC/WorldCa29832403

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Proceedings of the Fourth International Conference Path Integrals from meV to MeV: Tutzing '92 Tutzing, Bavaria MayEditors Hermann Grabert.

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Foong and F. Nakamura, “Path integral solutions of telegrapher’s equation: Numerical approach,” in Path Integral from meV to MeV: Tutzing’ 92 (Proceedings of the 4th International Conference on Path Integrals from meV to MeV, Tutzing ), edited by H.

Grabert, et. al., (World Scientific, ) Google ScholarCited by: 4. Path integration in quantum mechanics by changing drift and time of the underlying diffusion process, in Path Integrals from meV to MeV: Tutzing '92, edited by Tutzing 92 book. Grabert, A. Inomata, L. Schulman, U. Weiss (World Scientific, Singapore ), pp.

Abstract. Invited talk given at the “Fourth International Conference on Path Integrals from meV to MeV”, Tutzing, Germany, To appear in the proceedings (World Scientific, Singapore). ABSTRACT A systematic classification of Feynman path integrals in quantum mechanics is presented and a table of solvable path integrals is given which reflects the.

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Abstract. This book contains the proceedings of the 3rd international conference on Path integrals from meV to MeV under the following: Feynman and Beyond; 40 years of path integration; Feynman and Hibbs revisited; Path integral application to a polaron in a magnetic field; Time dependent quantum tunnelling; and Two level systems in metals; A path integral approach.

in H. Grabert, A. Inomata, L.S. Schulman and U. Weiss eds., "Path Integrals from meV to MeV: Tutzing '92", (World Scientific, Singapore, ) Explicit evaluation of coupling coefficients for the most degenerate representations of SO(n) G. Junker J. Physics A: Math.

Gen. 26 () Classification of Solvable Feynman Path Integrals. Fourth Int. Conf. on Path Integrals from meV to MeV, MayTutzing, Germany, Eds.: H. Grabert et al., p. (World Scientific. Path integration in quantum mechanics by changing drift and time of the underlying diffusion process pp.

in: Path Integrals from meV to MeV: Tutzing '92 Editors: H. Grabert, A. Inomata, L.S. Schulman, U. Weiss World Scientific, Singapore K.

Broderix, D. Hundertmark, H. Leschke. List of Publications of Peter H anggi Books and Proceedings 1. Rate Processes in Dissipative Systems: 50 Years after Kramers, P. H anggi and Articles in Books and Proceedings 1.

H anggi and H. Thomas Path Integrals from meV to MeV: TutzingH. Grabert, A. Inomata, L. Schulman, and U. Weiss, eds., pp. {, World Scienti c. ELSEVIER Computer Physics Communications 99 () Computer Physics Communications Deterministic computation of functional integrals Lobanov 1,2 International Centre for Theoretical Physics, TriesteItaly Received 1 August Abstract A new method of numerical integration in functional spaces is by: 7.

Kleinert, H., Path Integrals in Quantum Mechanics, Statistics, and Polymer Physics, World Scientific: Singapore, Google Scholar Beck, T.

L., Quantum path integral extension of Widom’s test particle method for chemical potentials with application to isotope effects on hydrogen solubilities in model solids, J. Chem. Phys.A systematic classification of Feynman path integrals in quantum mechanics is presented and a table of solvable path integrals is given which reflects the progress made during the last 15 years, including, of course, the main contributions since the invention of the path integral by Feynman in An outline of the general theory is given which will serve as a quick reference for solving Cited by: Proceedings of the Fourth International Conference on Path Integrals from meV to MeV: Tutzinged.

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