Results 171 to 180 of about 5,092,236 (288)
Extensions of Banach Lie-Poisson spaces [PDF]
The extension of Banach Lie-Poisson spaces is studied and linked to the extension of a special class of Banach Lie algebras. The case of W*-algebras is given particular attention. Semidirect products and the extension of the restricted Banach Lie-Poisson space by the Banach Lie-Poisson space of compact operators are given as examples.
arxiv
Criteria for Banach spaces [PDF]
Valentine, J. E., Wayment, S. G.
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Let X be a complex Banach space, and L(X) the algebra of all bounded linear operators on X. A nest is a totally ordered lattice of subspaces of X. A nest is complete if it contains (0) and X and is closed under the formation of arbitrary closed linear spans and intersections.
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Geometric Banach property (T) for metric spaces via Banach representations of Roe algebras [PDF]
In this paper, we introduce a notion of geometric Banach property (T) for metric spaces, which jointly generalizes Banach property (T) for groups and geometric property (T) for metric spaces. Our framework is achieved by Banach representations of Roe algebras of metric spaces.
arxiv
37 pages; LaTeX2e; no pictures; 27/07/99: many small ...
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On Some Properties of Banach Space-Valued Fibonacci Sequence Spaces
In this work, we give some results about the basic properties of the vector-valued Fibonacci sequence spaces. In general, sequence spaces with Banach space-valued cannot have a Schauder Basis unless the terms of the sequences are complex or real terms ...
Seçkin Yalçın, Yılmaz Yılmaz
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Banach lattices of positively homogeneous functions induced by a Banach space [PDF]
Motivated by the construction of the free Banach lattice generated by a Banach space, we introduce and study several vector and Banach lattices of positively homogeneous functions defined on the dual of a Banach space $E$. The relations between these lattices allow us to give multiple characterizations of when the underlying Banach space $E$ is finite ...
arxiv
In this paper we study the notion of an ideal, which was introduced by Godefroy, Kalton and Saphar in [7] and was called "locally one complemented" in [11], for injective and projective tensor products of Banach spaces. For a Banach space X and an ideal Y in X, we show that the injective tensor product space Y ⊗ e Z is an ideal in X ⊗ e Z for any ...
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