María Carmen de las Obras Loscertales y Nasarre
Given a real separable Hilbert space H, we denote with G(H) the geometry of closed linear subspaces of H.
The strong convergence of sequences of subspaces is shown to be a L*-convergence and the weak convergence a L-convergence.
The smallest L*-convergence containing the weak convergence is found, and the orthogonal image of the strong convergence, which is also a L*-convergence, is defined.
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