
MONDAY,
FEBRUARY 18
9:00 – 9:05
Welcome
9:05 – 9:30
Marek Biskup (UCLA)
Meanfield driven firstorder phase transitions
9:35 – 10:00
Anne Schilling (UC Davis)
Fermionic formulas
10:00 – 10:30
Coffee
10:30 – 10:55
Bruno Nachtergaele (UC Davis)
Derivation of the Euler equations from quantum dynamics
11:00 – 11:50
Alexander Its (Indiana UniversityPurdue University
Indianapolis)
A RiemannHilbert approach to orthogonal polynomials
12:00 – 1:00
Lunch
1:00 – 1:50
Wilhelm Schlag (Caltech)
On decay of solutions of Schrödinger equations with time independent and time
dependent potentials
2:00 – 2:50
Rowan Killip (University of Pennsylvania)
Trace formulae and tridiagonal matrices
3:00 – 3:30
Coffee
3:30 – 4:20
Peter Yuditskii (Michigan State University)
On the inverse scattering problem for Jacobi matrices with spectrum on an interval, a
finite system of intervals, or a Cantor set of positive length
4:30 – 4:55
Gregory Eskin (UCLA)
Inverse scattering problem at fixed energy in two dimensions
TUESDAY, FEBRUARY 19
9:00 – 9:25
Alexei Rybkin (University of Alaska, Fairbanks)
The Krein spectral shift function and the Weyl mfunction
for Schrödinger operators in one dimension
9:30 – 9:55
Hrushikesh Mhaskar (California State University, Los
Angeles)
On the representation of bandlimited signals using finitely many bits
10:00 – 10:30
Coffee
10:30 – 11:20
Evguenii Rakhmanov (University of South Florida)
What are equilibrium positions of N electrons on a
conducting sphere?
11:30 – 11:55
Mourad Ismail (University of South Florida)
Small eigenvalues of large Hankel matrices and indeterminate moment problems
12:00 – 1:00
Lunch
1:00 – 1:50
Alexander Kiselev (University of Chicago)
Scattering and singular continuous spectrum for Schrödinger operators with decaying
potentials
2:00 – 2:50
Serguei Denissov (Caltech)
Orthogonal polynomial theory and its application to the spectral analysis of
Schrödinger operators
3:00 – 3:30
Coffee
3:30 – 3:55
Stanislav Kupin (Caltech)
Remarks on the Hausdorff dimension of the singular spectrum of a Schrödinger operator
with decaying potential
