Fundamentals Geometrical methods I The Mourre theory Basic propagation estimates Geometrical methods II Wave operators and scattering theory Open problems Appendix Bibliography Index.

Mathematical surveys and monographsDec 4, 200137 citations

Lecture 12: The Method of Enss. Propagation Estimates. Mourre Method. Kato Smoothness, Elements of Algebraic Scattering Theory

Gianfausto Dell’Antonio

Atlantis studies in mathematical physicsJan 1, 20160 citations

Springer eBooks

Geometric Methods in Scattering Theory

V. Enss

Published Jan 1, 1981• 1 citation

Publisher

DOI: 10.1007/978-3-7091-8642-8_3

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Mathematical surveys and monographsDec 4, 200137 citations

Lecture 12: The Method of Enss. Propagation Estimates. Mourre Method. Kato Smoothness, Elements of Algebraic Scattering Theory

Gianfausto Dell’Antonio

In this lecture we give more details of an alternative approach to quantum scattering theory, initiated by V. Enss, This approach is based on a geometric analysis of the behavior for $t \rightarrow \pm \infty$ of the solutions of Schroedinger’s equation for initial data in the subspace of absolute continuity for the hamiltonian H . These keywords were added by machine and not by the authors. This process is experimental and the keywords may be updated as the learning algorithm improves.In this lecture we give more details of an alternative approach to quantum scattering theory, initiated by V. Enss, This approach is based on a geometric analysis of the behavior for $t \rightarrow \pm \infty $ of the solutions of Schroedinger’s equation for initial data in the subspace of absolute continuity for the hamiltonian H . These keywords were added by machine and not by the authors. This process is experimental and the keywords may be updated as the learning algorithm improves.

Atlantis studies in mathematical physicsJan 1, 20160 citations

In this lecture we give more details of an alternative approach to quantum scattering theory, initiated by V. Enss, This approach is based on a geometric analysis of the behavior for

t \rightarrow \pm \infty

of the solutions of Schroedinger’s equation for initial data in the subspace of absolute continuity for the hamiltonian H . These keywords were added by machine and not by the authors. This process is experimental and the keywords may be updated as the learning algorithm improves.