Equivariant maps into Anti-de Sitter space and the symplectic geometry of H^2xH^2
Texte intégral
Documents relatifs
Abstract. Celebrated work of Alexandrov and Pogorelov determines exactly which metrics on the sphere are induced on the boundary of a compact convex subset of hyperbolic three-space.
quadrics in (2) are linearly independent. If s is a non-zero holomorphic vector field on the pro- jective plane P 2 which vanishes on a positive dimensional subscheme then
We first recall the definition of Viterbo’s distance, defined first for Lagrangian submanifolds with the help of generating functions, and then for Hamiltonian diffeomorphisms
We prove that for a sequence of times, they decompose as a sum of decoupled harmonic maps in the light cone, and a smooth wave map (in the blow up case) or a linear scattering term
Equip Γ with the word length metric relative to a finite symmetric generating subset S and assume that the H i have strictly positive Hilbert space compression when equipped with
We also would like to highlight the fact that global solutions of the type men- tioned above, i.e., infinite time blow-up and flattening, have been constructed in the case of the
“Universality of blow-up profile for small radial type II blow-up solutions of the energy-critical wave equation”.. “Universality of the blow-up profile for small type II
We first recall the definition of Viterbo’s distance, defined first for Lagrangian submanifolds with the help of generating functions, and then for Hamiltonian diffeomorphisms