About this document
Scattering Matrix in Conformal Geometry by Jose Ramirez is a document available to read on EtoBox.
This document summarizes two theorems relating scattering matrices on conformally compact manifolds to conformally invariant objects on the boundary. Theorem 1 states that the scattering matrix of a Poincare metric has simple poles corresponding to the conformally invariant powers of the Laplacian operators. Theorem 2 states that for even dimensions, the Q-curvature, a conformally invariant scalar function, is equal to the value of the scattering matrix at a particular point. Theorem 3 identifies the
- Author
- Jose Ramirez
- Language
- EN