Path Integrals In Physics - Proceedings Of The International Conference
Will be published approx. on 1. December 1994
Book
Hardback
488 pages
978-981-02-2070-9 (ISBN)
Description
The Feynman Path Integral Method is a very powerful technique for handling physical problems such as polymers, disordered materials, semiconductors, nuclear physics, etc. The conference gathered active physicists to present their new work at the forefront of Path Integrals. The material presented at the conference will be very useful to students and researchers working on the Path Integral Method. All the lectures were given by prominent physicists, such as Larry Schulman, J R Klauder, H Kleinert, A Inomata, J T Devreese, F Wiegel, etc. Altogether, thirty-five papers were presented at the conference.
More details
Language
English
Place of publication
Singapore
Singapore
Target group
Professional and scholarly
Product notice
sewn/stitched
Cloth over boards
ISBN-13
978-981-02-2070-9 (9789810220709)
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Schweitzer Classification
Persons
Content
Multiple paths, multivalued functions, L.S. Schulman; the evolution of path integration, J.R. Klauder; the universal propagator and its relation to conventional path integrals, W.A. Tome and J.R. Klauder; polymers, topology and path integrals, F.W. Wiegel and D.C. Khandekar; curious features of semiclassical formulas for the sum over histories, A. Inomata and G. Junker; semiclassical quantization of the Gendenshtein systems, A. Inomata et al; extension of the Feynman inequality for path integrals to a non-zero magnetic field - effective one-electron potential for the polaron, J.T. Devreese and F. Brosens; recent developments on bipolarons via path integrals, J.T. Devreese et al; numerical study of the partition function of a 1D polaron, J.T. Devreese et al; variational approach to tunnelling - beyond the semiclassical approximation of Langer and Lipatov-perturbation coefficients to all orders, H. Kleinert; systematic corrections to variational calculation of effective classical potential, H. Kleinert; frontiers of path integration, L.S. Schulman. (Part Contents).