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A Construction of Invariant Subspaces
Mathematische Nachrichten, 1993\(\mathcal B\) is a Banach space, \({\mathcal B}^*\) the conjugate dual space. This second space is supposed to be separable throughout. \(S\) denotes the closed unit ball of \({\mathcal B}^*\) with the \(w^*\)-topology on it. \({\mathcal B}^*(S)\) is the space of all \({\mathcal B}^*\)-valued functions on \(S\) continuous with respect to the above ...
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Invariant Complements to Closed Invariant Subspaces
Canadian Journal of Mathematics, 1979The question under what conditions a closed invariant subspace possesses a closed invariant complement is of major importance in operator theory. In general it remains unanswered. In this paper we drop the requirement that the invariant complement be closed.
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Invariant subspace learning for time series data based on dynamic time warping distance
Pattern Recognition, 2020Huiqi Deng, Weifu Chen, Andy J
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Invariant subspace classification and exact solutions to the generalized nonlinear D-C equation
Applied Mathematics Letters, 2018Hanze Liu
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The CFAR adaptive subspace detector is a scale-invariant GLRT
IEEE Transactions on Signal Processing, 1999S Kraut, L L Scharf
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A new method for computing the stable invariant subspace of a real Hamiltonian matrix
Journal of Computational and Applied Mathematics, 1997Peter Benner +2 more
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A refined invariant subspace method and applications to evolution equations
Science China Mathematics, 2012Wen-Xiu Ma, Ma Wen-Xiu
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