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Geometry in partial differential equations Book

Geometry in partial differential equations
Geometry in partial differential equations, , Geometry in partial differential equations has a rating of 4.5 stars
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Geometry in partial differential equations, , Geometry in partial differential equations
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  • Geometry in partial differential equations
  • Written by author Themistocles M. Rassias
  • Published by Singapore ; World Scientific, c1994., 1994/01/01
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Authors

Preface
Some Applications of the Coarea Formula to Partial Differential Equations 1
Large Solutions for the Equation of Surfaces of Prescribed Mean Curvature 18
Optical Hamiltonian Functions 32
On the Geometry of the Hodge-de Rham Laplace Operators 51
Minimal Surfaces in Economic Theory 68
The Morimoto Problem 91
Asymptotic Expansions in Spectral Geometry 100
Deformations and Recursion Operators for Evolution Equations 114
Geometric Hamiltonian Forms for the Kadomtsev-Petviashvili and Zabolotskaya-Khokhlov Equations 155
Classification of Mixed Type Monge-Ampere Equations 173
Non-Holonomic Filtration: Algebraic and Geometric Aspects of Non-Integrability 189
Spencer Cohomologies 215
Hawking's Radiation via Fourier Integral Operators 253
Geometry of Super PDE's 259
On a Geometric Approach to an Equation of J. d'Alembert 316
Geometric Prequantization of the Einstein's Vacuum Field Equations 323
On Differential Equations and Cartan's Projective Connections 329
Smooth Marginal Analysis of Bifurcation of Extremals 345
On the Schrodinger Equation for an N-Electron Atom 376
Higher Symmetries and Conservation Laws of Euler-Darboux Equations 389
Strings and Membranes 423
Methods for Solving Two-Dimensional Nonstationary MHD Equations at Small Alfven-Mach Numbers 446
Author Index 465


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