Workshop on Potential Theory and Applications
Szeged, Hungary, May 28 - 31, 2012

All lectures will be in room #110 on the first floor of the building of Hungarian Academy of Sciences, Szeged Regional Branch.

Tentative schedule is as follows.

  Monday Tuesday Wednesday Thursday
09:00-09:35 Opening Ransford Hardy Grünbaum
09:40-10:15 Stahl Delvaux Kuijlaars Geronimo
10:20-11:00 Coffee
11:00-11:35 Aptekarev Andrievskii López García Dragnev
11:40-12:15 Beckermann Khruschev Pleśniak Berg
12:20-12:55 Kalyagin Lukashov Saff Ismail
13:00-15:00 Lunch
15:00-15:35 Baratchart Bloom Excursion Miña-Díaz
15:40-16:15 López Lagomasino Levenberg Stylianopoulos
16:20-16:40 Coffee Coffee
16:40-17:15 Yattselev Gardiner  
17:20-17:55 Blatt Martínez Finkelshtein  
       
18:50- Welcome reception Reception by the Rector  


Welcome reception: Bus leaves from Hotel Tisza at 18:50.
Reception by the Rector will be in the central building of the university at 18:50 (sharp).
Excursion followed by the conference dinner: Bus leaves from Hotel Tisza at 14:15.
  • Vladimir Andrievskii:
    Approximation of continuous functions by entire functions on subsets of the complex plane PDF
  • Alexander Aptekarev :
    Explicite solutions of some vector potential equilibrium problems and uniformization of algebraic curves PDF
  • Laurent Baratchart:
    On the generic behaviour of Padé approximants to functions with 3 branch points PDF
  • Bernhard Beckermann:
    The Buyarov-Rakhmanov formula for equilibrium problems with constraints and external fields, applications in linear algebraPDF
  • Christian Berg:
    A potential kernel on the half-line related to a $q$-analogue of the Digamma function PDF
  • Hans-Peter Blatt:
    Quantitative estimates for the distribution of zeros of rational functions PDF
  • Thomas Bloom:
    Almost sure convergence for Angelesco ensembles PDF
  • Steven Delvaux:
    Isospectral torus for banded Hessenberg matrices PDF
  • Peter Dragnev:
    Utilization of balayage techniques to minimal energy problems for logarithmic and Riesz potentials PDF
  • Stephen J. Gardiner:
    Universal Taylor series and potential theory