Oleksandr Minakov

Oleksandr Minakov is an Assistant Professor in the Department of Mathematical Analysis at Charles University's Faculty of Mathematics and Physics, Prague. His research centers on nonlinear integrable equations and orthogonal polynomials using asymptotic and Riemann-Hilbert techniques.

His core research interests include:

• Integrable equations
• Asymptotic analysis
• Riemann-Hilbert problems
• Orthogonal Polynomials

Analysis of Minakov's recent publications (2020-2023) reveals a consistent focus on long-time dynamics of nonlinear partial differential equations, particularly the modified Korteweg-de Vries equation and nonlinear Schrödinger equation, with significant applications in random matrix theory (e.g., real Ginibre ensemble) and optical pulse propagation in laser physics. His methodology rigorously employs Riemann-Hilbert problem frameworks to derive asymptotic solutions for step-like initial data and shock problems.

Minakov maintains active collaborations with researchers including Vladimir Kotlyarov, Tamara Grava, and Tom Claeys, with publications in top-tier journals such as Communications on Pure and Applied Mathematics and Communications in Mathematical Physics. His preprints on arXiv further extend his work into random matrix ensembles and integrable systems.

He supervises academic work as indicated on his homepage, though specific student details are unavailable. Contact is available via oleksandr.minakov@mff.cuni.cz or minakov@karlin.mff.cuni.cz from room K226 at Karlín (Sokolovská 83, Prague 8).