1 takac_peter_bib.pdf 90908 195eb2682f54d1c05ec04a9ad567aada 2 Takac_P.png 6497441 b986eda31c6916e1a8da46700f53d494 Takác Peter Prof. Dr. rer. nat. Ph. D. seit 1995 cpr_person_00000852 gregorian 2449719 1995-01-01 AD 3182057 4000-01-28 AD Professor (C4) für Angewandte Analysis seit 1995 gregorian 2449719 1995-01-01 AD 3182057 4000-01-28 AD Institut für Mathematik Moderne funktionalanalytische Methoden für Partielle Differentialgleichungen mit Anwendungen in der Mechanik und Mathematischen Physik seit 1995 gregorian 2449719 1995-01-01 AD 3182057 4000-01-28 AD peter.takac@uni-rostock.de 29.12.1958 gregorian 2436567 1958-12-29 AD 2436567 1958-12-29 AD Rimavská Sobota (Slowakei) male 1977 Abitur 1977-1982 Studium der Mathematik, Univ. Prag Prag 1982-1984 Promotionsstudium bei Professor Dr. Johann Hejtmanek, Univ. Wien Wien 1984-1986 Graduate Student bei Professor Peter A. Rejto, Univ. of Minnesota, Minneapolis, USA Minneapolis (USA) 1986-1993 Assistant Professor of Mathematics, Vanderbilt Univ. Nashville, Tennessee (USA) Nashville (USA) 1993-1994 Visiting Assistant Professor of Mathematics, Emory Univ. Atlanta, Georgia (USA) Atlanta (USA) 1994-1995 Assistant Professor of Mathematics, Washington State Univ. Pullman, Washington (USA) Pullman (USA) seit 1996 Professor (C4) für Angewandte Analysis, Univ. Rostock Rostock 1982 Dipl.-Mathematiker, Univ. Prag Prag 1984 Dr. rer. nat., Univ. Wien Wien 1986 Ph. D., Univ. of Minnesota (USA) Minnesota (USA) # Mitglied des Konzils seit 1996 Editor für "Rostocker Mathematisches Kolloquium" seit 2006 Area Editor für "Mathematica Slovaca" Takac, P.; M. Cuesta: A Strong Comparison Principle for Positive Solutions of Degenerate Elliptic Equations, Differential and Integral Equations, 13(4–6) (2000), 721-746. Takac, P.: Stabilization of positive solutions for analytic gradient-like systems, Discrete and Continuous Dynamical Systems, 6(4) (2000), 947-973. Takac, P.; J. Fleckinger: An improved Poincar´e inequality and the p-Laplacian at resonance for p > 2, Advances in Differential Equations, 7(8) (2002), 951-971. Takac, P.; P. Drabek, P. Girg; M. Ulm: The Fredholm alternative for the p-Laplacian: bifurcation from infinity, existence and multiplicity of solutions, Indiana Univ. Math. J., 53(2) (2004), 433-482. Takac, P.; B. Alziary; J. Fleckinger: Ground-state positivity, negativity, and compactness for a Schrödinger operator in RN, J. Funct. Anal., 245 (2007), 213–248. 136477593 long 2008-03-26T10:07:29.082Z 2025-08-08T09:31:27.746Z mglasow cfruehauf