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- W2115750658 abstract "Canonical forms for matrix triples (A;G; ^ G), where A is arbitrary rectangular and G, ^ G are either real symmetric or skew symmetric, or complex Hermitian or skew Hermitian, are derived. These forms generalize classical product Schur forms as well as singular value decompositions. An new proof for the complex case is given, where there is no need to distinguish whether G and ^ G are Hermitian or skew Hermitian. This proof is independent from the results in [1], where a similar canonical form has been obtained for the complex case, and it allows generalization to the real case. Here, the three cases, i.e., that G and ^ G are both symmetric, both skew symmetric or one each, are treated separately." @default.
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- W2115750658 date "2009-01-01" @default.
- W2115750658 modified "2023-10-12" @default.
- W2115750658 title "Structured decompositions for matrix triples: SVD-like concepts for structured matrices" @default.
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- W2115750658 doi "https://doi.org/10.7153/oam-03-19" @default.
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