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метеостанция
 

Methods of computational mathematics and technology of mathematical modeling for the solution of problems of physics, mechanics, physical chemistry

Chief researches:

V. V. Shaidurov, V. K. Andreev, V. M. Belolipetsky, I. O. Bogulsky, V. I. Bykov, V. A. Derevyanko, A. N. Gorban, V. V. Denisenko, N. V. Erkaev, I. V. Krasnov, V. M. Sadovsky, A. M. Frank, N. Ya. Shaparev

Departments

Department of Computational Mathematics
Department of Modeling of Nonequilibrium Systems
Department of Computational Models in Hydrophysics
Department of Computational Mechanics of Deformable Environments
Department of Differential Equations of Mechanics
Department of Computational Physics

Basic findings:

  1. High-performance multinet methods of the solution of equations in partial derivatives are created.[more...]
  2. Methods of finite differences and finite elements of extra orders of accuracy are developed.[more...].
  3. Scramjet models with MHD control of the gas flow in the combustion chamber are created and researched.[more...].
  4. Computing algorithms for researching dynamic contact problems, mechanics of loose environments, mechanics of composites are developed [more...].
  5. The detailed analysis of kinetics of photo-ionizational formations and laser cooling of ultra cold plasma by resonant radiation is carried out. The basic opportunity of creation of purely optical three-dimensional trap for resonant particles is shown [more...].
  6. A thermophysical model of a space vehicle of non-hermetic construction is created and researched. A package of applied programs is used when developing new designs of satellites [more...].
  7. Mathematical models of calculation of the forecast and air and water quality monitoring, consequences of construction of some large hydraulic engineering constructions on rivers and seas are developed and adapted [more...].
  8. Minimal kinetic models for modeling equations of physical and chemical hydrodynamics with the help of lattice gas are developed [more...].
  9. Methods of invariant variety for modeling strongly nonequilibrium systems, Chapman-Enskog methods of summation of decomposition and the theory of generalized modeling equations are made up[more...].
  10. Processes of heat transfer in conditions of microgravitation are researched.[more...].
  11. Mathematical models of magnetosphere and ionosphere are developed.[more...].