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The geometrical study of differential equations Book

The geometrical study of differential equations
The geometrical study of differential equations, This volume contains papers based on some of the talks given at the NSF-CBMS conference on ''The Geometrical Study of Differential Equations'' held at Howard University (Washington, DC). The collected papers present important recent developments in this a, The geometrical study of differential equations has a rating of 3 stars
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The geometrical study of differential equations, This volume contains papers based on some of the talks given at the NSF-CBMS conference on ''The Geometrical Study of Differential Equations'' held at Howard University (Washington, DC). The collected papers present important recent developments in this a, The geometrical study of differential equations
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  • The geometrical study of differential equations
  • Written by author Joshua Leslie
  • Published by Providence, R.I. : American Mathematical Society, c2001., 2002/01/10
  • This volume contains papers based on some of the talks given at the NSF-CBMS conference on ''The Geometrical Study of Differential Equations'' held at Howard University (Washington, DC). The collected papers present important recent developments in this a
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Book Categories

Authors

Foreword
Summary of the principal lectures
An overview of Lie's line-sphere correspondence 1
Application of Lie group analysis to a mathematical model which describes HIV transmission 11
Geometry and PDE on the Heisenberg group: a case study 21
Invariant evolutions of curves and surfaces and completely integrable Hamiltonian systems 29
On the fixed points of the Toda hierarchy 39
Group invariant solutions in mathematical physics and differential geometry 51
Discrete symmetries of differential equations 61
Integrable geometric evolution equations for curves 71
On integrability of evolution equations and representation theory 85
Symmetry groups, nonlinear partial differential equations, and generalized functions 101
Lie symmetries of differential-difference equations 111
On a variational complex for difference equations 121
The invariant variational bicomplex 131
On geometrically integrable equations and hierarchies of pseudo-spherical type 145
Inductive construction of moving frames 157
Orbit reduction of contact ideals and group-invariant variational problems 171
About the local and formal geometry of PDE 183
Open problems in symmetry analysis 195


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The geometrical study of differential equations, This volume contains papers based on some of the talks given at the NSF-CBMS conference on ''The Geometrical Study of Differential Equations'' held at Howard University (Washington, DC). The collected papers present important recent developments in this a, The geometrical study of differential equations

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The geometrical study of differential equations, This volume contains papers based on some of the talks given at the NSF-CBMS conference on ''The Geometrical Study of Differential Equations'' held at Howard University (Washington, DC). The collected papers present important recent developments in this a, The geometrical study of differential equations

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The geometrical study of differential equations, This volume contains papers based on some of the talks given at the NSF-CBMS conference on ''The Geometrical Study of Differential Equations'' held at Howard University (Washington, DC). The collected papers present important recent developments in this a, The geometrical study of differential equations

The geometrical study of differential equations

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