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The AMSI-ANU Workshop on Spectral Theory and Harmonic Analysis
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The AMSI-ANU Workshop on Spectral Theory and Harmonic Analysis

13 - 17 July 2009


Lecture notes and posters

Lecture slides/notes and posters from the workshop are available below. If you would like yours to be included, please email your file to
    robert.taggart at anu.edu.au


Lectures

Jean-Marc Bouclet - Propagation estimates for the Schrödinger equation

Kiril Datchev - Solitary wave dynamics in a slowly varying potential

Ian Doust - A maximal theorem for holomorphic semigroups

Tom ter Elst - Does diffusion determine the manifold?

Rod Gover - Differential complexes and conformal geometry

Luc Hillairet - Generic spectral simplicity of polygons

Tuomas Hytönen - Lp theory of Kato's square roots and more

José María Martell - A estimates via extrapolation of Carleson measures

Marius Mitrea - Geometric analysis and partial differential equations: The role of boundary oscillations

Stéphane Nonnenmacher - Eigen- and quasi-modes of Anosov manifolds

Cristian Rios - The solution of the Kato problem for degenerate elliptic operators with Gaussian bounds

Adam Sikora - Harmonic analysis on asymptotically conic manifolds: Bochner-Riesz summability and restriction theorems

Hart Smith - Lecture 3: Strichartz estimates for the wave equation on manifolds with boundary

Tatiana Toro - Analysis on non-smooth domains

Lixin Yan - Hardy spaces and regularity of the second order derivatives for the Dirichlet and Neumann problems on convex domains


Posters

Dean Baskin - Klein-Gordon equations on asymptotically de Sitter spaces

James Kennedy - Elliptic equations with generalised Wentzell boundary conditions

Eder Kikianty - On norms connected with hypergeometric mean

Ji Li - Multiparameter singular integrals with non-smooth kernels on product domains

Andrew Morris - Local Hardy spaces hDp of differential forms on Riemannian manifolds

Manfred Sauter - The regular part of sectorial forms

Melissa Tacy - Hypersurface Lp estimates for approximate eigenfunctions of a differential operator


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