As a postdoctoral researcher at the Institute of Mathematics and Mathematical Modelling, specializing in the theory of functions and its applications, I am driven by a deep interest in the structural and qualitative properties of analytic and harmonic functions. My work focuses on boundary behavior, functional spaces, and problems of approximation theory, which are fundamental not only to pure mathematics but also to areas such as mathematical physics and signal processing.
Participation in the Hong Kong Laureate Forum represents a unique opportunity to engage with world-renowned scientists whose breakthroughs have shaped modern mathematics. I am particularly motivated by the chance to discuss contemporary challenges in analysis and to explore how classical function theory continues to evolve in light of new mathematical paradigms.
Beyond research, I actively contribute to the development of international collaborations and innovative scientific initiatives at my institute. I see the Forum as a platform to build meaningful connections, exchange ideas, and gain new insights that can strengthen both my research and the scientific environment in my region.
I would be honored to share my perspective, learn from distinguished participants, and contribute to the collective pursuit of mathematical knowledge.

Al-Farabi Kazakh National University

My current research lies in the field of complex analysis and the theory of functions, with a focus on boundary value problems, spaces of analytic and harmonic functions, and the approximation of holomorphic functions. A central aim of my work is to understand the structural and asymptotic properties of function spaces arising in various models of mathematical physics.
One of the distinctive aspects of my research is its interdisciplinary application to astrophysical phenomena. I develop and apply analytical tools to model emission line profiles, including the Hα line, in the spectra of early-type stars with circumstellar envelopes. These studies involve solving inverse problems and interpreting spectral variability through the lens of function theory and singular integral equations.
My research combines classical methods of complex analysis with modern computational approaches, contributing both to the theoretical development of the field and to its practical relevance in astronomy. I am particularly interested in how refined function-theoretic techniques can enhance our understanding of stellar atmospheres, radiative transfer, and circumstellar dynamics.