April 25-29, 2016
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The meeting will focus on the behavior of waves in the presence of singular structures, ranging from boundaries to corners, edges, cones, and cusps. Among other subtleties introduced into the propagation of wavefronts, the phenomenon of diffraction is of central importance and has considerable mathematical interest. The meeting will bring together researchers from a number of areas, including both elliptic and hyperbolic partial differential equations as well as applied mathematics and numerical analysis.
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Scientific & Organizing Committee
Dean Baskin (Texas A&M University) Speakers
Lp bounds on eigenfunctions of the Laplacian on polygonal domains
Magnetic Laplacian in singular domains
Decay for the damped wave equation in unbounded domains
Hybrid Asymptotic-Numerical Integral Equation Methods for
A Quantum Sabine Law for Resonances in Transmission Problems
The Feynman Propagator on Asymptotically Minkowski Spaces.
Correspondence between Ruelle resonances and quantum resonances for
Regularity of waves at the Cauchy horizon of black hole spacetimes
Dispersion estimates for the wave and the Schrodinger equations out-
Triangles in the hyperbolic plane with no positive Neumann eigenvalues
On the holomorphic extension of the Poisson Kernel
Mixed-boundary-value and transmission problems on generalized polyhedral domains
The wave equation on Weil-Petersson spaces
Ground state energy of the Robin Laplacian in corner domains
A Polyakov formula for angular variations
The porous medium equation on manifolds with conical singularities
Hybrid Asymptotic-Numerical Integral Equation Methods for High Fre-
Asymptotics of radiation fields on long-range asymptotically Minkowski spaces
Ricci Flow on singular edge manifolds
Asymptotic behavior of the interior transmission eigenvalues |