Graduate School of Mathematics

Graduate School of Matehematics and Computer Science > Thesis topics

PhD topics for 2026

(If you are a prospective Stipendium Hungaricum applicant, please see the information here)

Supervisor	SH eligible topic	Thesis proposal	Department/Institute
BÁLINT Péter	No	Spectral methods in dynamical systems	Department of Stochastics
BÁRÁNY Balázs, Tóth Bálint	No	The Pólya web and related problem	Department of Stochastics
BOLLA Mariann	No	Spectral properties of non-backtracking Laplacian matrices; application to spectral clustering and bond percolation on sparse graphs	Department of Stochastics
CSÁJI Balázs Csanád	No	Reinforcement Learning	SZTAKI - Institute for Computer Science and Control
CSÁJI Balázs Csanád	No	Statistical Learning	SZTAKI - Institute for Computer Science and Control
CSIMA Géza	Yes	Interpretation of classical geometric problems in Thurston geometries	Department of Algebra and Geometry
GERBNER Dániel	Yes	Generalized Turán problems	Alfréd Rényi Institute of Mathematics
GYENGE Ádám	No	Algebraic Geometry	Department of Algebra and Geometry
HEGEDŰS Pál	Yes	Reflection subgroups of finite and affine Weyl groups	Department of Algebra and Geometry
HEGEDŰS Pál	Yes	Constants of Algebraic Derivations	Department of Algebra and Geometry
IVANYOS Gábor	No	Algebraic methods in quantum information processing	Department of Algebra and Geometry
IVANYOS Gábor	No	Graphs, algebra and algorithms	Department of Algebra and Geometry
KOLUMBÁN József	No	Variational methods in magnetohydrodynamics	Department of Analysis and Operations Research
KOVÁCS Edith	No	Contextual Stochastic Optimization	Department of Analysis and Operations Research
MATOLCSI Máté	Yes	Selected applications of Fourier analysis	Department of Analysis and Operations Research
PACH Péter Pál	Yes	Applications of the polynomial method	Department of Computer Science and Information Theory
PACH Péter Pál	Yes	Arithmetic combinatorics	Department of Computer Science and Information Theory
PINTÉR Gergő	Yes	Quantum mechanics meets topology and singularity theory	Institute of Physics
PITRIK József	Yes	Quantum Optimal Transport Theory	Department of Algebra and Geometry
SIMON Károly	Yes	Self-similar and self-conformal fractals	Department of Stochastics
SIMON Károly	Yes	Dimension theory of non-Markovian attractors and non-linear hyperbolic sets	Department of Stochastics
SZIRMAI Jenő	Yes	Classical notions and problems in Thurston geometries and in higher dimensional hyperbolic spaces	Department of Algebra and Geometry
SZIRMAI Jenő	No	Ball packings, coverings and Dirichlet-Voronoi cells in Thurston geometries	Department of Algebra and Geometry
TÓBIÁS András	No	Population-genetic models with clonal interference: The case of moderate selection	Department of Computer Science and Information Theory
TÓTH János	Yes	Problems in Formal Reaction Kinetics	Department of Analysis and Operations Research
VETŐ Bálint	No	Asymptotics of exactly solvable models in the Kardar-Parisi-Zhang universality class	Department of Stochastics

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Last modified: 2025.11.20.