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Curvilinear finite difference method (CFD) approximation of differential operators

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Curvilinear finite difference method is a one of variants of generalized finite difference method. Geometrical mesh can be created by the optional set of points for which the n-points stars are defined. In this paper the 9-points stars are considered (2D task) and the method of differential operators approximation is presented. In the final part of the paper the example of computations is shown.
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Bibliografia
  • [1] Kwok S.K., An improved curvilinear finite difference method for arbitrary mesh system, Comp. Struct. 1984, 18, 719-731.
  • [2] Lau P.C., Curvilinear finite difference methods for three-dimensional potential problems, Jour. Comp. Phys. 1979, 32, 325-344.
  • [3] Orkisz J., Finite difference method, [in:] M. Kleiber (ed.), Computer methods in mechanics, WN PWN, Warsaw 1995.
  • [4] Majchrzak E., Mochnacki B., Numerical methods. Theoretical base, numerical aspects, algorithms, Publ. of Sil. Techn. Univ., Gliwice 2004.
  • [5] Lara S., Doctoral Theses, Częstochowa 2003.
  • [6] Mochnacki B., Pawlak E., Application of the generalized FDM for numerical solution of nonlinear thermal diffusion problems, Journal of Computational and Applied Mechanics 2005, 6, 1, 107-113.
  • [7] Mochnacki B., Ciesielski M., Application of Thiessen polygons in control volume model of solidification, Journal of Achievements of Materials and Manufacturing Engineering 2007, 23, 2, 75-78.
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bwmeta1.element.baztech-article-BPC6-0004-0013
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