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  • The paper is devoted to numerical solution of free vibration problems for elastic bodies by means of a spline based finite element method (FEM), called Isogeometric Analysis (IGA). It has an advantage that the geometry is described exactly and the approximation of unknown quantities in the Galerkin approximation framework is smooth due to higher-order continuous shape functions. IGA exhibits very convenient convergence rates, small frequency errors for higher frequency spectrum and small dispersive pollution.
  • The paper is devoted to numerical solution of free vibration problems for elastic bodies by means of a spline based finite element method (FEM), called Isogeometric Analysis (IGA). It has an advantage that the geometry is described exactly and the approximation of unknown quantities in the Galerkin approximation framework is smooth due to higher-order continuous shape functions. IGA exhibits very convenient convergence rates, small frequency errors for higher frequency spectrum and small dispersive pollution. (en)
Title
  • Isogeometric analysis in free vibration problems
  • Isogeometric analysis in free vibration problems (en)
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  • Isogeometric analysis in free vibration problems
  • Isogeometric analysis in free vibration problems (en)
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  • RIV/61388998:_____/14:00435940!RIV15-GA0-61388998
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  • I, P(GAP101/11/0288), P(GAP101/12/2315)
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  • 22941
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  • RIV/61388998:_____/14:00435940
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  • free vibration; finite element method; isogeometric analysis (en)
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  • Kolman, Radek
  • Plešek, Jiří
  • Kopačka, Ján
  • Bastl, B.
  • Sorokin, S.
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