Since 1978
Published in Sarov (Arzamas-16), Nizhegorodskaya oblast

RUSSIAN FEDERAL
NUCLEAR CENTER -
ALL-RUSSIAN RESEARCH INSTITUTE
OF EXPERIMENTAL PHYSICS
 
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APPLICATION OF RUSSIAN SUPERCOMPUTER TECHNOLOGIES TO DEVELOP THE ADVANCED MODELS OF AVIATION TECHNOLOGY

M. A. Pogosjan, E. P. SavePevskikh, R. M. Shagaliev, A. S. Kozelkov, D. Yu. Strelets, A. A. Ryabov, A. V. Kornev, Yu. N. Deryugin, V. F. Spiridonov, K. V. Tsiberev
VANT. Ser.: Mat. Mod. Fiz. Proc 2013. Вып.2. С. 3-18.

The problems of Russian supercomputer technology application in aircraft industry are considered. The main components and implementation steps of Supercomputer and Grid-Technology Development project approved by RF Executive Committee meeting on modernization and technological development of the economy are given. The contribution of supercomputer technologies to life cycle of optimization and development of aircraft technology models is shown. A number of aircraft problems of practical importance are given to be solved with Russian supercomputer technologies.

Keywords: supercomputer, supercomputer technologies, application, aircraft industry, aviation technology, design, computer model, simulation, software tools, validation, data base, discrete models, engineering design.

SOFTWARE MODULE FOR 2D AERODYNAMICS PROBLEMS IN TERMS OF EXPLICIT GODUNOV-KOLGAN-RODIONOV SCHEME

A. V. Rodionov, I. Yu. Myshkina, V. F. Spiridonov, S. V. Starodubov, K. V. Tsiberev, A. V. Kornev
VANT. Ser.: Mat. Mod. Fiz. Proc 2013. Вып.2. С. 19-36.

The work is devoted to software module deyelopment for numerical simulations of aerodynamic problems in terms of Godunov-Kolgan- Rodionov difference scheme. Given here are the development and test results for computation algorithms of 2D plane flows. The efficiency of computation technique is analyzed with an example of problems of different types in comparison with other known software packages.

Keywords: software module, computational aerodynamics, Eule- rian and Navier-Stokes equations, Spalart-Allmaras turbulence model, Godunov-Kolgan-Rodionov scheme.








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