Soviet Applied Mechanics

, Volume 13, Issue 2, pp 107–111 | Cite as

Integration of equations of motion of axisymmetric bodies for high dynamic pressures

  • S. K. Koskel'
  • Yu. R. Lepik
  • É. É. Tamme


Dynamic Pressure Axisymmetric Body High Dynamic Pressure 
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Literature Cited

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    T. Butler “Development of the LINC method,” in: Numerical Methods in the Mechanics of Liquids [Russian translation], Mir, Moscow (1973), pp. 146–155.Google Scholar
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    V. F. D'yachenko, “A new method for the numerical solution of unsteady problems in gasdynamics with two spatial variables,” Zh. Vychisl. Mat. Mat. Fiz.,5, No. 4, 680–688 (1965).Google Scholar
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    M. L. Wilkins, “Calculation of elastoplastic flows,” in: Computational Methods in Hydrodynamics [Russian translation], Mir, Moscow (1967), pp. 212–263.Google Scholar
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    J. W. White, “A new form of artificial viscosity,” J. Comp. Phys.,11, 553–556 (1973).Google Scholar
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    J. W. White, “A new form of artificial viscosity: for elastic solids,” J. Comp. Phys.,16, 119–126 (1974).Google Scholar
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    M. L. Wilkins, “Calculation of elastoplastic flow,” in: Proceedings of the Section on Numerical Methods in Gasdynamics. Second International Colloquium on Gasdynamics of Explosions and Reacting Systems, Novosibirsk, 1969, Vol. 1, Computer Center of the Academy of Sciences of the USSR, Moscow (1971), pp. 408–521.Google Scholar

Copyright information

© Plenum Publishing Corporation 1977

Authors and Affiliations

  • S. K. Koskel'
  • Yu. R. Lepik
  • É. É. Tamme

There are no affiliations available

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