Analysis/Mathematical Physics Seminar
On structure results for intertwining operators
The intertwining wave operators are basic objects in the scattering theory of a Hamiltonian given as the sum of a Laplacian with a potential. These Hamiltonians are the classical Schroedinger operators of quantum mechanics. For the three dimensional case we will discuss a new representation of the wave operators as superpositions of reflections and translations. This is joint work with Marius Beceanu, Albany.
Date & Time
March 29, 2017 | 4:00pm – 5:00pm
Speakers
Affiliation
University of Chicago