Time | Thursday, June 16 | Friday, June 17 | Saturday, June 18 |
---|---|---|---|
12:30 | Iryna Egorova | ||
13:00 | Plamen Djakov | Johanna Michor | |
13:30 | Maria Hoffmann-Ostenhof | Daniel Lenz | |
14:00 | Jürgen Pöschel | Thomas Hoffmann-Ostenhof | Günter Stolz |
14:30 | Evgeny Korotyaev | Jochen Brüning | Lech Wolowski |
15:00 | - | Steve Clark | |
15:30 | Rafael Del Rio | ||
16:00 | Igor Verbitsky | ||
16:30 | Frédéric Klopp | ||
17:00 | Volker Bach | ||
17:30 | Heinz Siedentop | ||
18:00 | - |
Volker Bach, Mainz | Ferromagnetism of the Hartree-Fock-z Approximation of the Hubbard Model in the Limit of large Coupling |
Anne Boutet de Monvel, Paris | Cancled (The asymptotic behavior of eigenvalues of a modified Jaynes-Cummings model) |
Jochen Brüning, Berlin | Dirac systems and spectral theory |
Steve Clark, Missouri-Rolla | Weyl-Titchmarsh theory for singular fintie difference Hamiltonian systems |
Rafael Del Rio, Mexico City | Rank One Perturbations of Jacobi Matrices with mixed Spectra |
Plamen Djakov, Sofia | Spectral gaps of 1D periodic Schrödinger and Dirac operators |
Iryna Egorova, Kharkiv | The scattering problem for 1D Schrödinger operators with step-like asymptotically periodic potential |
Maria Hoffmann-Ostenhof, Vienna | Properties of Coulombic wavefunctions and electron densities |
Thomas Hoffmann-Ostenhof, Vienna | Spectral theory and nodal domains |
Marcus Klein, Potsdam | Cancled (Spectral asymptotics of the harmonic oscillator perturbed by bounded potentials) |
Frédéric Klopp, Paris-Nord | Resonances for slowly varying perturbations of the periodic Schrödinger equation |
Evgeny Korotyaev, Berlin | The conformal spectral theory for Schrödinger operator with periodic matrix potentials |
Daniel Lenz, Chemnitz | Cantor spectrum of Lebesgue measure zero for one-dimensional quasicrystals |
Johanna Michor, Vienna | Scattering theory for Jacobi operators with quasi-periodic background |
Jürgen Pöschel, Stuttgart | Hill's Potentials in Weighted Sobolev Spaces and their Spectral Gaps |
Heinz Siedentop, München | The Douglas-Kroll-Heß Method: Convergence and Block-Diagonalization of the Dirac Operator |
Günter Stolz, Birmingham | Unitary Anderson models |
Igor Verbitsky, Missouri-Columbia | The form boundedness problem for the general second order differential operator |
Lech Wolowski, Bristol | Invariant measure and Lyapunov exponent for Schroedinger operator with gamma-distributed potential |
Abstracts can be found here.