Convergence of the mixed finite element method in problems of stability of shallow shells (Q1902771)

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scientific article; zbMATH DE number 820004
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Convergence of the mixed finite element method in problems of stability of shallow shells
scientific article; zbMATH DE number 820004

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    Convergence of the mixed finite element method in problems of stability of shallow shells (English)
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    14 December 1995
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    We study the Hermann-Johnson scheme of mixed finite element method for a problem on eigenvalues of linear stability of shallow shells. For any distinct from zero eigenvalues we prove the existence and convergence of discrete eigenvalues and eigenvectors.
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    real Hilbert spaces
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    variation formulation
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    Hermann-Johnson scheme
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    linear stability
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    existence
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    discrete eigenvalues
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