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Summer Term 2013, Doctoral School Events
2013-05-03 Doctoral School Seminar (Inst. Mathematik, Heinrichstr. 36, HS 11.02. 15:00—17:30, KFU)
Marko Raseta (TU, advisor I. Berkes): Trigonometric series with random frequencies [show abstract]
Rohmatul Fajriyah (TU, advisor I. Berkes): A study of convolution models for background correction of bead arrays [show abstract]
Renier Mendoza (KFU, advisor S. Keeling): Heuristic and multi-phase segmentation approaches to the electrical impedance tomography problem [show abstract]
Fabrizio Barroero (TU, advisor R. Tichy): Counting points of fixed degree and bounded height [show abstract]
2013-05-17 Doctoral School Seminar (Seminarraum 2 des Instituts für Geometrie, Kopernikusgasse 24, 10:30—13:00, TU)
Chanwit Prabpayak (KFU, advisor G. Lettl): Orders in purely cubic number fields [show abstract]
Alina Bazarova (TU, advisor I. Berkes): Extremal theory of dependent processes [show abstract]
Arno Kimeswenger (TU, advisor O. Steinbach): Boundary Control of Exterior Boundary Value Problems [show abstract]
Elias Karabelas (TU, advisor O. Steinbach): Space-Time Discontinuous Galerkin Methods for Solving Semilinear Parabolic Partial Differential Equations [show abstract]
2013-06-21 Doctoral School Seminar (Inst. Mathematik, Heinrichstr. 36, HS 11.02. 15:00—17:30, KFU)
Rostislav Stanek (TU, advisor E. Dragoti-Cela): Using pure integer solutions to solve the traveling salesman problem [show abstract]
Tang Quoc Bao (KFU, advisor K. Fellner): Existence and convergence to equilibrium of a class of reaction diffusion systems [show abstract]
Dexter J. Indong (KFU, advisor F. Kappel): Sensitivity analysis of a malaria transmission model [show abstract]
Carl Trautmann (KFU, advisor K. Kunisch): Sparse optimal controls for the linear wave equation [show abstract]
2013-07-05 Doctoral School Seminar (Seminarraum 2 des Instituts für Geometrie, Kopernikusgasse 24, 12:00—13:00, TU)
Dijana Kreso (TU, advisor R. Tichy): Invariants of polynomial decomposition

Abstract: In the 1920's J. F. Ritt studied possible ways of writing a polynomial with complex coefficients as a functional composition of polynomials of lower degree. Polynomials of degree greater than 1 which cannot be written as a composition of polynomials which have strictly lower degree are said to be indecomposable. By induction, one may write any polynomial of degree greater than 1 as a composition of indecomposables; such a decomposition is said to be complete. Complete decomposition does not need to be unique, but Ritt proved that the number of polynomials in a complete decomposition is unique, as well as the sequence of degrees of these polynomials. Several authors followed ideas of Ritt to determine new decomposition invariants and to extend existing results to wider classes of polynomials. In this talk I will give an overview of known results and present some recent contributions. [hide abstract]

Florian Greinecker (P. Grabner, advisor TU): On the Distribution of Stirling Numbers modulo Primes [show abstract]