Titlebook: Advances in Invariant Subspaces and Other Results of Operator Theory; 9th International Co R. G. Douglas,C. M. Pearcy,Gr. Arsene Book 1986

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https://doi.org/10.1007/978-981-99-7133-6unit disc in ., and let . = ?.. The spaces LP = Lp(T), 1 < p < co, are the usual Lebesgue spaces. One knows that L. is the dual space of L. under the bilinear functional.and that .(.) is the dual space of ..(H) under the bilinear functional.

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https://doi.org/10.1007/978-981-99-7133-6ote the ideal of trace-class operators in L(H) under the trace norm. The spectrum of an operator T in L(H) will be denoted by a(T). Let D be the open unit disc in ., and let . = ?.. The spaces LP = Lp(T), 1 < p < co, are the usual Lebesgue spaces. One knows that L. is the dual space of L. under the

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Arthroscopic Knot-Tying Techniques, “choice sequence” of local reflection coefficients. The infinite-dimensional state-space representation of this model then readily yields the structure of the Naimark dilation and of the state-space moment generator for the unit circle measure that corresponds to the Toeplitz form. This point of vi