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Setukha Alexey Viktorovich

Professor
computational technologie and modelling
Moscow State University
Russian Federation

Biography

He graduated from the Physics and Mathematics Boarding School No. 18 at Moscow State University (1983). In 1983, he entered the Faculty of Mechanics and Mathematics of Moscow State University, graduating with honors in 1988. Candidate of Physics and Mathematics (1994), thesis: "Investigation of the convergence of the method of discrete vortices in the nonlinear problem of flow past a plate" (supervisor Prof. IK Lifanov). Doctor of Physical and Mathematical Sciences (2004), thesis topic: "Numerical methods for solving some boundary value problems with generalized boundary conditions and their applications to aerodynamics" (scientific consultant Prof. IKLifanov). Academic rank - professor (2010). Member of the Scientific and Methodological Council for Mathematics under the Ministry of Education and Science of the Russian Federation (since 2008). Co-chairman of the organizing committee of international symposia "Methods of discrete singularities in problems of mathematical physics - MDOZMF". After graduating from Moscow State University, he worked at the Air Force Engineering Academy. prof. NE Zhukovsky as an engineer, senior lecturer (since 1994), associate professor (since 1996), professor (since 2002), head of the department of Higher Mathematics of the said academy (2007-2011). Since 2011, the leading scientific employee of the SRC MSU. Area of ​​scientific interests: integral equations of mathematical physics, numerical methods in integral equations, mathematical hydrodynamics, computational fluid dynamics.

Research Interest

integral equations of mathematical physics, numerical methods in integral equations, mathematical hydrodynamics, computational fluid dynamics.

Publications

  • On the modeling of aerodynamics of buildings and structures by the method of closed vortex frames. \\ Izv. RAS MZHG, 2006. â„– 4. With 78-92 (co-authors Gutnikov VA, Lifanov IK).

  • The justification of the method of discrete vortices in the problem of motion of a finite vortex sheet under analytic initial conditions. \\ Differential equations Ñ‚.32, â„–9, стр.1272-1279, 1996г.

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