Summer School

Spectral Theory
of
Schrödinger Operators

Jena, July 31 - August 3, 2018

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Lecture Series

David Borthwick: Resonances in Geometric Scattering Theory

Tanya Christiansen: Resonances and Schrödinger operators

David Hasler: Random Schrödinger Operators

Contributed Talks

Edgar Assing: Laplace eigenfunctions in towers of arithmetic manifolds

Paul Geniet: On a quantum Hamiltonian in a unitary magnetic field with axisymmetric potential

Keivan Mallahi-Karai: Spectral independence and random walks on products of compact groups

Keita Mikami: Geometric Scattering for Schrödinger Operators with Asymptotically Homogeneous Potentials of Order Zero

Konstantin Schäfer: An adapted version of Lin's criterion for exactness

Kouichi Taira: Essential self-adjointness of pseudodifferential operators

Paul Wabnitz: Transfer Operator Approach to Selberg Zeta Function

There will be two additional contributed talks, to be announced later.

Keita Mikami (University of Tokyo)
Geometric Scattering for Schrödinger Operators with Asymptotically Homogeneous Potentials of Order Zero

We introduce the Scattering theory for the Schrödinger operators with potentials of order zero on asymptotically conic manifolds. We prove the existence and the completeness of the wave operators with a naturally defined free Hamiltonian.

Lecture Series

Contributed Talks

Keita Mikami (University of Tokyo) Geometric Scattering for Schrödinger Operators with Asymptotically Homogeneous Potentials of Order Zero

Keita Mikami (University of Tokyo)
Geometric Scattering for Schrödinger Operators with Asymptotically Homogeneous Potentials of Order Zero