Stability of self-adjoint square roots and polar decompositions in indefinite scalar product spaces
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Publication:1970434
DOI10.1016/S0024-3795(99)00072-5zbMath0954.15008WikidataQ127723541 ScholiaQ127723541MaRDI QIDQ1970434
André C. M. Ran, Leiba Rodman, Cornelis V. M. van der Mee
Publication date: 7 June 2000
Published in: Linear Algebra and its Applications (Search for Journal in Brave)
Related Items
Spectrum of J-frame operators ⋮ Polar decompositions of quaternion matrices in indefinite inner product spaces ⋮ \(m\) th roots of \(H\)-selfadjoint matrices ⋮ Research problem: indefinite inner product normal matrices ⋮ Procrustes problems in finite dimensional indefinite scalar product spaces ⋮ Square roots of \(H\)-nonnegative matrices ⋮ Classes of normal matrices in indefinite inner products ⋮ Polar decompositions and related classes of operators in spaces \(\Pi_\kappa\).
Cites Work
- Pencils of complex and real symmetric and skew matrices
- Matrices and indefinite scalar products
- Analytic perturbation theory for matrices and operators. Licensed ed
- Polar decompositions in finite dimensional indefinite scalar product spaces: General theory
- Unitary equivalence in an indefinite scalar product: An analogue of singular-value decomposition
- Congruences and Norms of Hermitian Matrices
- Extension of Isometries in Finite-Dimensional Indefinite Scalar Product Spaces and Polar Decompositions
- Square roots of complex matrices
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