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  • In this work, the B-spline FEM (Isogeometric analysis) is tested in numerical modelling in elastic wave propagation problems. The continuous Galerkin’s approximation method with spatial discretization by splines is employed and for the time integration, the Newmark method, the central difference method and the generalized-alpha method are compared. This approach is tested in wave propagation in an elastic bar and thick plates.
  • In this work, the B-spline FEM (Isogeometric analysis) is tested in numerical modelling in elastic wave propagation problems. The continuous Galerkin’s approximation method with spatial discretization by splines is employed and for the time integration, the Newmark method, the central difference method and the generalized-alpha method are compared. This approach is tested in wave propagation in an elastic bar and thick plates. (en)
Title
  • Numerical solution of elastic wave propagation by isogeometric analysis
  • Numerical solution of elastic wave propagation by isogeometric analysis (en)
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  • Numerical solution of elastic wave propagation by isogeometric analysis
  • Numerical solution of elastic wave propagation by isogeometric analysis (en)
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  • RIV/61388998:_____/12:00381309!RIV13-AV0-61388998
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  • P(GA101/09/1630), P(GAP101/11/0288), P(GAP101/12/2315), P(GPP101/10/P376), Z(AV0Z20760514)
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  • 155077
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  • RIV/61388998:_____/12:00381309
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  • elastic wave propagation; isogeometric analysis; B-spline and NURBS shape functions (en)
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  • [BCDDB2DB5829]
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  • Kolman, Radek
  • Plešek, Jiří
  • Gabriel, Dušan
  • Okrouhlík, Miloslav
  • Kopačka, Ján
http://linked.open...n/vavai/riv/zamer
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