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  • This article describes the development of a high order numerical method for the solution of compressible transonic flows. The discretisation in space is based on the standard finite volume method of Godunov's type. A higher order of accuracy is achieved by a piecewise polynomial interpolation similar to the ENO or weighted ENO methods.
  • This article describes the development of a high order numerical method for the solution of compressible transonic flows. The discretisation in space is based on the standard finite volume method of Godunov's type. A higher order of accuracy is achieved by a piecewise polynomial interpolation similar to the ENO or weighted ENO methods. (en)
  • Tento článek popisuje vývoj schématu vyššího řádu přesnosti pro řešení stlačitelného proudění. Diskretizace v prostoru je založena na metodě konečných objemů Godunovova typu. Vyšší řád přesnosti je dosažen pomocí po částech polynomiální interpolace podobně jako u ENO resp. WENO schémat. (cs)
Title
  • Finite Volume WLSQR Scheme and Its Applications to Transonic Flows
  • WLSQR schéma a jeho aplikace pro transsonické proudění (cs)
  • Finite Volume WLSQR Scheme and Its Applications to Transonic Flows (en)
skos:prefLabel
  • Finite Volume WLSQR Scheme and Its Applications to Transonic Flows
  • WLSQR schéma a jeho aplikace pro transsonické proudění (cs)
  • Finite Volume WLSQR Scheme and Its Applications to Transonic Flows (en)
skos:notation
  • RIV/68407700:21220/07:02130399!RIV08-GA0-21220___
http://linked.open.../vavai/riv/strany
  • 86;91
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  • P(GA201/05/0005), Z(MSM6840770010)
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  • 422070
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  • RIV/68407700:21220/07:02130399
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  • ENO; finite volume method; transonic flows (en)
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  • [65B2AC2A4315]
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  • Prague
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  • Programs and Algorithms of Numerical Mathematics 13
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  • Fürst, Jiří
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  • Matematický ústav AV ČR
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  • 80-85823-54-3
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  • 21220
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