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  • Certain numerical methods are direct impact of classical variational principles. The finite element method is a typical example of such approaches. Some problems, particularly moving boundary problems, optimal shape design, or optimal control could prefer the boundary element method. In the paper variational problems leading to the use of boundary elements are formulated. The aim of the optimizations is optimal shapes of fibers in composite structures under different conditions. The derived principles should serve as a starting point for this
  • Certain numerical methods are direct impact of classical variational principles. The finite element method is a typical example of such approaches. Some problems, particularly moving boundary problems, optimal shape design, or optimal control could prefer the boundary element method. In the paper variational problems leading to the use of boundary elements are formulated. The aim of the optimizations is optimal shapes of fibers in composite structures under different conditions. The derived principles should serve as a starting point for this (en)
Title
  • Variational Formulation of the Solution of Composites Using BEM
  • Variational Formulation of the Solution of Composites Using BEM (en)
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  • Variational Formulation of the Solution of Composites Using BEM
  • Variational Formulation of the Solution of Composites Using BEM (en)
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  • RIV/68407700:21110/03:01088170!RIV/2004/GA0/211104/N
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  • P(GA106/01/0535)
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  • RIV/68407700:21110/03:01088170
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  • boundary element method;integral formulation of Lagrangian;optimal shape design (en)
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  • [A1616A9DD764]
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  • Procházka, Petr
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  • Neuveden
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  • 80-86246-18-3
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  • 21110
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