Differential Geometry and Integrable Systems.

Differential Geometry and Integrable Systems.

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Bibliographic Details
Main Author: Guest, Martin
Other Authors: Miyaoka, Reiko, Ohnita, Yoshihiro
Format: eBook
Language:English
Published: Providence : American Mathematical Society, 2002.
Series:Contemporary Mathematics.
Subjects:
Geometry, Differential > Congresses.
Hamiltonian systems > Congresses.
Geometry, Differential
Hamiltonian systems
Conference papers and proceedings
Online Access:Click for online access
Table of Contents:
  • ""Contents""; ""The index of an isolated umbilical point on a surface""; ""The Toda equations and equiharmonic maps of surfaces into flag manifolds""; ""p-harmonic morphisms: the 1 <p <2 case and some non-trivial examples""; ""Schwarzian derivatives and flows of surfaces""; ""Anti-self-dual metrics on Lie groups""; ""Weierstraβ-type representation of timelike surfaces with constant mean curvature""; ""A differential-geometric Schottky problem, and minimal surfaces in tori""; ""Surfaces in 3-space possessing nontrivial deformations which preserve the shape operator""
  • ""Hamiltonian stationary Lagrangian surfaces in Hermitian symmetric spaces""""Line congruences and integrable systems""; ""Factorizations of harmonic maps of surfaces into Lie groups by singular dressing actions""; ""On submersive p-harmonic morphisms and their stability""; ""On KÃ?hler-Liouville manifolds""; ""Minimal surfaces that attain equality in the Chern-Osserman inequality""; ""Low dimensional manifolds admitting metrics with the same geodesics""; ""Harmonic maps of finite type into generalized flag manifolds, and twistor fibrations""
  • Submanifolds associated to Grassmannian systemsHarmonic cohomology groups of compact symplectic nilmanifolds
  • Bonnet pairs in the 3-sphere
  • Subspaces in the category of symmetric spaces
  • Integral geometry of submanifolds of real dimension two and codimension two in complex projective spaces
  • Jacobi fields along harmonic maps
  • Denseness of plain constant mean curvature surfaces in dressing orbits

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