Complex Spaces in Finsler, Lagrange and Hamilton Geometries (Paperback, Softcover reprint of hardcover 1st ed. 2004)

From a historical point of view, the theory we submit to the present study has its origins in the famous dissertation of P. Finsler from 1918 ([Fi]). In a the classical notion also conventional classification, Finsler geometry has besides a number of generalizations, which use the same work technique and which can be considered self-geometries: Lagrange and Hamilton spaces. Finsler geometry had a period of incubation long enough, so that few math ematicians (E. Cartan, L. Berwald, S.S. Chem, H. Rund) had the patience to penetrate into a universe of tensors, which made them compare it to a jungle. To aU of us, who study nowadays Finsler geometry, it is obvious that the qualitative leap was made in the 1970's by the crystallization of the nonlinear connection notion (a notion which is almost as old as Finsler space, [SZ4]) and by work-skills into its adapted frame fields. The results obtained by M. Matsumoto (coUected later, in 1986, in a monograph, [Ma3]) aroused interest not only in Japan, but also in other countries such as Romania, Hungary, Canada and the USA, where schools of Finsler geometry are founded and are presently widely recognized.

General

Imprint:	Springer
Country of origin:	Netherlands
Series:	Fundamental Theories of Physics, 141
Release date:	December 2010
First published:	2004
Authors:	Gheorghe Munteanu
Dimensions:	235 x 155 x 12mm (L x W x T)
Format:	Paperback
Pages:	228
Edition:	Softcover reprint of hardcover 1st ed. 2004
ISBN-13:	978-90-481-6614-5
Categories:	Books > Science & Mathematics > Mathematics > Calculus & mathematical analysis > Complex analysis Books > Science & Mathematics > Mathematics > Geometry > Differential & Riemannian geometry Books > Science & Mathematics > Mathematics > Applied mathematics > Mathematical modelling Books > Science & Mathematics > Physics > Quantum physics (quantum mechanics) > General
LSN:	90-481-6614-4
Barcode:	9789048166145

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