Quasi-linear perturbations of Hamiltonian Klein-Gordon equations on spheres

Quasi-linear perturbations of Hamiltonian Klein-Gordon equations on spheres / J.-M. Delort.

The Hamiltonian X([vertical line][delta]tu[vertical line]2+[vertical line][delta]u[vertical line]2+m2[vertical line]u[vertical line]2) dx, defined on functions on R x X, where X is a compact manifold, has critical points which are solutions of the linear Klein-Gordon equation. We consider perturbati...

Full description

Saved in:
Bibliographic Details
Main Author: Delort, Jean-Marc, 1961- (Author)
Format: eBook
Language:English
Published: Providence, Rhode Island : American Mathematical Society, 2014.
Series:Memoirs of the American Mathematical Society ; Volume 234, no. 1103 (third of 5 numbers)
Subjects:
Hamiltonian systems.
Klein-Gordon equation.
Wave equation.
Sphere.
spheres (geometric figures)
Hamiltonian systems
Klein-Gordon equation
Sphere
Wave equation
Online Access:Click for online access
Table of Contents:
  • Cover
  • Title page
  • Chapter 0. Introduction
  • Chapter 1. Statement of the main theorem
  • Chapter 2. Symbolic calculus
  • Chapter 3. Quasi-linear Birkhoff normal forms method
  • Chapter 4. Proof of the main theorem
  • A. Appendix
  • Bibliography
  • Back Cover

Similar Items