Exact Sciences and Digital Technologies

Davronov Javlon Rustam o‘g‘li — PhD, Acting Associate Professor. He teaches Mathematics for Economists, Probability and Statistics, Calculus I and II, Linear Algebra and Differential Equations, and Discrete Structures. His research covers cubature and quadrature formulas, approximation, interpolation, spline theory, numerical methods for differential and integral equations, and computed tomography. His publications in the Journal of Inequalities and Applications, AIP Conference Proceedings and the Uzbek Mathematical Journal address the discrete analogue of high-order differential operators and the construction of optimal quadrature formulas via Sobolev's method.

Boytillayev Bobomurod Axmataliyevich — Lecturer at the Department of Exact Sciences and Digital Technologies. He teaches ICT, Mathematics for Economists, and Artificial Intelligence. His research interests cover quadrature formulas, AI, mathematics and programming. Co-authored publications on the approximate solution of the generalized Abel integral equation and optimal quadrature formulas in Gilbert space appear in the Uzbek Mathematical Journal, AIP Conference Proceedings and Results in Applied Mathematics (IF 1.3).

Polvonov Sarvarbek Zafar o‘g‘li — Lecturer at the Department of Exact Sciences and Digital Technologies. He teaches Machine Learning, Data Analysis, Artificial Intelligence and Deep Learning. His research focuses on AI, development and refinement of machine-learning models, optimization problems, and approximate solution of integrals. Publications in AIP Conference Proceedings investigate optimal interpolation and quadrature formulas exact for hyperbolic and trigonometric functions.

Qo‘ldoshev Hakim Murodilloyevich — Senior Lecturer. He teaches ICT and Artificial Intelligence. His research addresses the optimization of approximate integration processes in spaces with a sigma parameter. Publications in AIP Conference Proceedings cover the calculation of coefficients of optimal quadrature formulas in W^σ(2,1)_2 space and the optimization of mathematical transformations for the numerical solution of the Navier–Stokes equations.