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The spectrum of the Laplacian in a domain bounded by a flexible polyhedron in \(\mathbb{R}^d\) does not always remain unaltered during the flex - MaRDI portal

The spectrum of the Laplacian in a domain bounded by a flexible polyhedron in \(\mathbb{R}^d\) does not always remain unaltered during the flex (Q2186676)

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The spectrum of the Laplacian in a domain bounded by a flexible polyhedron in \(\mathbb{R}^d\) does not always remain unaltered during the flex
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    The spectrum of the Laplacian in a domain bounded by a flexible polyhedron in \(\mathbb{R}^d\) does not always remain unaltered during the flex (English)
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    9 June 2020
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    flexible polyhedron
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    dihedral angle
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    volume
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    Laplace operator
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    Dirichlet eigenvalue
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    Neumann eigenvalue
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    Weyl's law
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    Weyl asymptotic formula for the Laplacian
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    asymptotic behavior of eigenvalues
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