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Differential-geometric Newton method for the best rank-\((R _{1}, R _{2}, R _{3})\) approximation of tensors - MaRDI portal

Differential-geometric Newton method for the best rank-\((R _{1}, R _{2}, R _{3})\) approximation of tensors (Q1027786)

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scientific article; zbMATH DE number 5571641
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Differential-geometric Newton method for the best rank-\((R _{1}, R _{2}, R _{3})\) approximation of tensors
scientific article; zbMATH DE number 5571641

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    Differential-geometric Newton method for the best rank-\((R _{1}, R _{2}, R _{3})\) approximation of tensors (English)
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    30 June 2009
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    multilinear algebra
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    higher-order tensor
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    higher-order singular value decomposition
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    rank-\((R _{1}, R _{2}, R _{3})\) reduction
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    quotient manifold
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    differential-geometric optimization
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    Newton's method
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    Tucker compression
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