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- W2605200211 abstract "A $J$-frame for a Krein space $mathcal{H}$ is in particular a frame for $mathcal{H}$ (in the Hilbert space sense). But it is also compatible with the indefinite inner-product of $mathcal{H}$, meaning that it determines a pair of maximal uniformly definite subspaces, an analogue to the maximal dual pair associated to an orthonormal basis in a Krein space. This work is devoted to study duality for $J$-frames in Krein spaces. Also, tight and Parseval $J$-frames are defined and characterized." @default.
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- W2605200211 date "2017-03-10" @default.
- W2605200211 modified "2023-10-16" @default.
- W2605200211 title "Duality for Frames in Krein Spaces" @default.
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- W2605200211 doi "https://doi.org/10.48550/arxiv.1703.03660" @default.
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