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Mathematical Physics Frontiers

Editat de Charles V. Benton
en Limba Engleză Hardback – 31 mai 2004
Physics and mathematics have always been closely intertwined, with developments in one field frequently inspiring the other. Currently, there are many unsolved problems in physics which will likely require new innovations in mathematical physics. Mathematical physics is concerned with problems in statistical mechanics, atomic and molecular physics, quantum field theory, and, in general, with the mathematical foundations of theoretical physics. This includes such subjects as scattering theory for n bodies, quantum mechanics (both nonrelativistic and relativistic), atomic and molecular physics, the existence and properties of the phases of model ferromagnets, the stability of matter, the theory of symmetry and symmetry breaking in quantum field theory (both in general and in concrete models), and mathematical developments in functional analysis and algebra to which such subjects lead. This book presents leading-edge research in this fast-moving field.
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Specificații

ISBN-13: 9781590339831
ISBN-10: 1590339835
Pagini: 237
Ilustrații: Illustrations
Dimensiuni: 189 x 262 x 20 mm
Greutate: 0.63 kg
Editura: Nova Science Publishers Inc

Cuprins

CONTENTS: Preface; Exactly-Solvable Problems for Two-Dimensional Excitons (D. G. W. Parfitt and M. E. Portnoi, University of Exeter); Fields on the Lorentz Group: Exact Solutions for the Fields (V. V. Varlamov, Siberia State University of Industry); Spectral Functions of the Dirac Operator under Local Boundary Conditions (C. G. Beneventano and E. M. Santangelo, Universidad Nacional de La Plata, Argentina); Construction of Three-Parameter Solutions for the Generalized Hénon -Heiles System with the Help of the Painlevé Test (S. Yu. Vernov, Moscow State University); Local Scale Invariance and its Applications to Strongly Anisotropic Critical Phenomena (Malte Henkel, Alan Picone , Jeremie Unterberger, Universite Henri Poincaré Nancy I, France; Michel Pleiming, Universitat Erlangen, Nüremberg, Germany); Super Nambu-Poisson System (Masato Sakakibara, University of Tokyo); A Formalism for Stochastic Geometry and its Application (Shu-Ju Tu and Ephraim Fischbach, University of Purdue); The Next Stage: Quantum Game Theory (Edward W. Piotrowski, University of Bialystok, Poland); Index.