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Mathematical Physics Research Developments

Editat de Morris B. Levy
en Limba Engleză Hardback – 30 sep 2009
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 the latest research from around the globe in this field.
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Specificații

ISBN-13: 9781604569636
ISBN-10: 1604569638
Pagini: 690
Ilustrații: tables & charts
Dimensiuni: 185 x 259 x 46 mm
Greutate: 1.59 kg
Editura: NOVA SCIENCE PUB INC

Cuprins

Preface; Partial Differential Equations as a Tool for Evaluation of the Continuous Wavelet Transform; Semi-Lagrangian Vlasov Simulations of Laser-Plasma Interaction: Review & Advances; Invariant Varieties of Periodic Points; Diagram Technique for Quantum Models with Internal Lie-Group Dynamics; Homological Quantum Field Theory; Classical & Quantum Chaotic States of A Nonautonomous System; Modeling Droplets in Electric Fields; Review of the Calculation of the Effective Potential at Finite Temperature & Volume; Application of Multi-Dimensional Fourier Transforms to Tomography; Revisiting Renormalization Schemes in a Differential Equation Approach; Further Thoughts ; Complex Metric, Torsion, Spin-Connection Gauge Field, & Gravitomagnetic Monopole; Defining the Dimension of A Complex Network & Zeta Functions; Basics in Noncommutative Geometry; Periods of Abelian Varieties, Hypergeometric Functions & Trancedence; Combinatorial & Geometrical Structures of Multipartite Quantum Systems; On the Relations among Nonlinear PDEs with Different Integrability Properties: C-S-,Ch-C- & Ch-S-integrable systems; N-fold Supersymmetry & Quasi-solvability; Index.