Entry Information
Meiram Akhymbek
Mr
Male
23/12/1993
Kazakhstan
Passport
N1344
Kazakh
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+77066454411
28 Shevchenko street, 050010
Almaty
Kazakhstan
Mathematical Sciences
N/A
Dear Members of the Selection Committee,
I am writing to express my interest in receiving travel support to attend the Hong Kong Laureate Forum 2025. As a mathematician specializing in functional analysis, I believe the forum offers a unique opportunity to engage with distinguished scholars and expand my research perspective.
The Forum’s sessions, along with direct interactions with Shaw Laureates and leading experts, will provide invaluable insights into the latest developments in mathematics and related fields. I am particularly eager to explore how these advances might enrich my own work. Additionally, the opportunity to network with other researchers in an international scale will foster collaborations and stimulate new ideas.
Upon returning, I intend to share the knowledge gained at the Forum with my academic community by organizing seminars and discussions, ensuring that the experience has a broader impact on my institution.
Thank you for considering my application. Your support would greatly contribute to my participation in this prestigious event and further my contributions to the global mathematics community.
Sincerely,
Meiram Akhymbek
PhD Graduate
Mathematics: Functional Analysis
Institute of Mathematics and Mathematical Modeling
Almaty, Kazakhstan
Institute of Mathematics and Mathematical Modeling, Almaty, Kazakhstan
First Academic or Research Referee *
Prof. Dr. Makhmud Sadybekov
Institute of Mathematics and Mathematical Modeling
General Director
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Second Academic or Research Referee
Awarded a PhD in Mathematics in 2022 at UNSW, Sydney, Australia.
Participant of the 10th Heidelberg Laureate Forum 2023 in Heidelberg, Germany.
Winner of the 2026 ICM (International Mathematical Congress) travel support grant.
University of New South Wales, Sydney, Australia
My current research interests include the characterization of spectral properties of classical operators, such as the Hilbert transform, Cesàro operator, etc., in various rearrangement-invariant spaces of functions. I am also interested in the development of the Trotter-Kato product formula within symmetric operator ideals and its application to abstract nonautonomous evolution equations. My latest work involves considering partial differential equations in the context of a noncommutative torus, which has drawn interest from Alain Connes' noncommutative geometry and holds significance as an example of well-established von Neumann algebras.
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