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Item Details
Title: LAGRANGE AND FINSLER GEOMETRY
APPLICATIONS TO PHYSICS AND BIOLOGY
By: P. L. Antonelli (Editor), R. Miron (Editor)
Format: Hardback

List price: £148.50


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ISBN 10: 0792338731
ISBN 13: 9780792338734
Publisher: KLUWER ACADEMIC PUBLISHERS
Pub. date: 1 December, 1995
Edition: 1996 ed.
Series: Fundamental Theories of Physics v. 76
Pages: 280
Description: The differential geometry of a regular Lagrangian is more involved than that of classical kinetic energy and consequently is far from being Riemannian. This collection of papers covers higher order Lagrange geometry, the theory of -Lagrange manifolds, electromagnetic theory and neurophysiology.
Synopsis: Since 1992 Finsler geometry, Lagrange geometry and their applications to physics and biology, have been intensive1y studied in the context of a 5-year program called "Memorandum ofUnderstanding", between the University of Alberta and "AL.1. CUZA" University in lasi, Romania. The conference, whose proceedings appear in this collection, belongs to that program and aims to provide a forum for an exchange of ideas and information on recent advances in this field. Besides the Canadian and Romanian researchers involved, the conference benefited from the participation of many specialists from Greece, Hungary and Japan. This proceedings is the second publication of our study group. The first was Lagrange Geometry. Finsler spaces and Noise Applied in Biology and Physics (1]. Lagrange geometry, which is concerned with regular Lagrangians not necessarily homogeneous with respect to the rate (i.e. velocities or production) variables, naturalIy extends Finsler geometry to alIow the study of, for example, metrical structures (i.e. energies) which are not homogeneous in these rates. Most Lagrangians arising in physics falI into this class, for example.Lagrange geometry and its applications in general relativity, unified field theories and re1ativistic optics has been developed mainly by R. Miron and his students and collaborators in Romania, while P. Antonelli and his associates have developed models in ecology, development and evolution and have rigorously laid the foundations ofFinsler diffusion theory [1] .
Illustrations: biography
Publication: US
Imprint: Kluwer Academic Publishers
Returns: Returnable
Some other items by this author:
BACKGROUNDS OF ARITHMETIC AND GEOMETRY: AN INTRODUCTION (HB)
FINSLER AND LAGRANGE GEOMETRIES (HB)
FINSLER AND LAGRANGE GEOMETRIES (PB)
FINSLERIAN GEOMETRIES (HB)
FINSLERIAN GEOMETRIES (PB)
FUNDAMENTALS OF FINSLERIAN DIFFUSION WITH APPLICATIONS (HB)
FUNDAMENTALS OF FINSLERIAN DIFFUSION WITH APPLICATIONS (PB)
HANDBOOK OF FINSLER GEOMETRY (HB)
HANDBOOK OF FINSLER GEOMETRY (PB)
LAGRANGE AND FINSLER GEOMETRY (PB)
THE CONCORDANCE-HOMOTOPY GROUPS OF GEOMETRIC AUTOMORPHISM GROUPS (PB)
THE GEOMETRY OF HAMILTON AND LAGRANGE SPACES (HB)
THE GEOMETRY OF HAMILTON AND LAGRANGE SPACES (PB)
THE GEOMETRY OF HIGHER-ORDER HAMILTON SPACES (HB)
THE GEOMETRY OF HIGHER-ORDER HAMILTON SPACES (PB)
THE GEOMETRY OF HIGHER-ORDER LAGRANGE SPACES (HB)
THE GEOMETRY OF HIGHER-ORDER LAGRANGE SPACES (PB)
THE GEOMETRY OF LAGRANGE SPACES (HB)
THE GEOMETRY OF LAGRANGE SPACES: THEORY AND APPLICATIONS (PB)
THE THEORY OF FINSLERIAN LAPLACIANS AND APPLICATIONS (HB)
THE THEORY OF FINSLERIAN LAPLACIANS AND APPLICATIONS (PB)
THE THEORY OF SPRAYS AND FINSLER SPACES WITH APPLICATIONS IN PHYSICS AND BIOLOGY (HB)
THE THEORY OF SPRAYS AND FINSLER SPACES WITH APPLICATIONS IN PHYSICS AND BIOLOGY (PB)
VOLTERRA-HAMILTON MODELS IN THE ECOLOGY AND EVOLUTION OF COLONIAL ORGANISMS (HB)

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