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The interplay between differential geometry and differential equations Book

The interplay between differential geometry and differential equations
The interplay between differential geometry and differential equations, This work applies symplectic methods and discusses quantization problems to emphasize the advantage of an algebraic geometry approach to nonlinear differential equations. One common feature in most of the presentations in this book is the systematic use o, The interplay between differential geometry and differential equations has a rating of 3.5 stars
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The interplay between differential geometry and differential equations, This work applies symplectic methods and discusses quantization problems to emphasize the advantage of an algebraic geometry approach to nonlinear differential equations. One common feature in most of the presentations in this book is the systematic use o, The interplay between differential geometry and differential equations
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  • The interplay between differential geometry and differential equations
  • Written by author V. V. Lychagin
  • Published by Providence, R.I. : American Mathematical Society, c1995., 1995/09/21
  • This work applies symplectic methods and discusses quantization problems to emphasize the advantage of an algebraic geometry approach to nonlinear differential equations. One common feature in most of the presentations in this book is the systematic use o
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Authors

Foreword
Modeling Integro-Differential Equations and a Method for Computing their Symmetries and Conservation Laws 1
Braiding of the Lie Algebra sl(2) 23
Poisson-Lie Aspects of Classical W-Algebras 37
On Symmetry Subalgebras and Conservation Laws for the k- [epsilon] Turbulence Model and the Navier-Stokes Equations 61
Graded Frolicher-Nijenhuis Brackets and the Theory of Recursion Operators for Super Differential Equations 91
Symplectic Geometry of Mixed Type Equations 131
Homogeneous Geometric Structures and Homogeneous Differential Equations 143
Geometry of Quantized Super PDE's 165
Symmetries of Linear Ordinary Differential Equations 193
Foliations of Manifolds and Weighting of Derivatives 207
Higher Symmetry Algebra Structures and Local Equivalences of Euler-Darboux Equations 217
Hyperbolicity and Multivalued Solutions of Monge-Ampere Equations 245
Singularities of Solutions of the Maxwell-Dirac Equation 261
Characteristic Classes of Monge Ampere Equations 279


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The interplay between differential geometry and differential equations, This work applies symplectic methods and discusses quantization problems to emphasize the advantage of an algebraic geometry approach to nonlinear differential equations. One common feature in most of the presentations in this book is the systematic use o, The interplay between differential geometry and differential equations

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The interplay between differential geometry and differential equations, This work applies symplectic methods and discusses quantization problems to emphasize the advantage of an algebraic geometry approach to nonlinear differential equations. One common feature in most of the presentations in this book is the systematic use o, The interplay between differential geometry and differential equations

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The interplay between differential geometry and differential equations, This work applies symplectic methods and discusses quantization problems to emphasize the advantage of an algebraic geometry approach to nonlinear differential equations. One common feature in most of the presentations in this book is the systematic use o, The interplay between differential geometry and differential equations

The interplay between differential geometry and differential equations

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