Results 191 to 200 of about 1,337 (221)
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A Minimax Theorem in Banach Lattices

Positivity, 2000
The author considers capacities with values in boundedly complete Banach lattices, defined as follows. Fix a locally compact Hausdorff topological space \(X\), denote by \(C_0^+(X)\), resp., \(H_0^+(X)\), the set of all continuous, resp., upper semicontinuous, non-negative real valued functions \(f\) on \(X\) with compact support. Put for any given \(h\
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Banach lattices

2006
Charalambos D. Aliprantis   +1 more
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On Banach lattices of operators

Israel Journal of Mathematics, 1974
Let Λ1 and Λ2 be infinte-dimensional, Banach lattices such thatc o is not finitely representable in Λ2. Then the bounded linear operators from Λ1 to Λ2 form a lattice if and only if Λ1 is an abstract AL space.
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Grothendieck Banach lattices

Siberian Mathematical Journal, 1986
A Banach space is called Grothendieck iff weak and weak* convergences of sequences in the dual space coincide. The author gives criteria for being Grothendieck in the class of Banach lattices.
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Variable power of quasi-Banach lattices

Positivity, 2022
B B Tasoev
exaly  

Banach lattices

1994
Charalambos D. Aliprantis, Kim C. Border
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Structures in Banach Lattices

1991
In this section we mainly are interested in showing characterizations of properties of subspaces of Banach lattices. Moreover we will use the theory of order weakly compact operators to prove some results for arbitrary Banach spaces. First we will recall some basic facts concerning Schauder bases and topological embeddings of c0.
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Banach Lattices

1979
Joram Lindenstrauss, Lior Tzafriri
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Some observations on Banach lattices

2011
Summary: In this note, our aim is to solve a problem in Banach lattices with topologically full centre which was posed by \textit{A. W. Wickstead} [Vladikavkaz. Mat. Zh. 11, No. 2, 50--60 (2009; Zbl 1324.46032)].
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