Scattering and the geometry of the solution manifold of \(\square f+\lambda f^ 3=0\)

DOI10.1016/0022-1236(89)90022-0zbMath0701.35119OpenAlexW1982734443WikidataQ62443838 ScholiaQ62443838MaRDI QIDQ914068

John C. Baez

Publication date: 1989

Published in: Journal of Functional Analysis (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0022-1236(89)90022-0

zbMATH Keywords

scattering transformsymplectic structuresGoursat problemrelativistic wave equationPoincaré groupKähler structures

Mathematics Subject Classification ID

Scattering theory for PDEs (35P25) Second-order nonlinear hyperbolic equations (35L70) PDEs in connection with relativity and gravitational theory (35Q75)

Related Items (8)

Scattering for the Yang-Mills Equations ⋮ Conformal scattering on the Schwarzschild metric ⋮ Scattering and complete integrability in conformally invariant nonlinear theories ⋮ Wick products of the free Bose field ⋮ The Conformal Approach to Asymptotic Analysis ⋮ First integrals for nonlinear dispersive equations ⋮ Conserved quantities for the Yang-Mills equations ⋮ Analyticity of scattering for the \(\phi ^ 4\) theory

Cites Work

• Analysis in space-time bundles. I: General considerations and the scalar bundle
• Non-linear semi-groups
• The global Goursat problem and scattering for nonlinear wave equations
• Reduction of scattering to an invariant finite displacement in an ambient space-time
• Quantization of wave equations and hermitian structures in partial differential varieties

This page was built for publication: Scattering and the geometry of the solution manifold of \(\square f+\lambda f^ 3=0\)