Results 1 to 10 of about 15 (15)
Haar null closed and convex sets in separable Banach spaces. [PDF]
Ravasini D.
europepmc +1 more source
Free Banach lattices under convexity conditions. [PDF]
Jardón-Sánchez H +4 more
europepmc +1 more source
A description of Banach space-valued Orlicz hearts
Labuschagne Coenraad, Offwood Theresa
doaj +1 more source
Some problems on narrow operators on function spaces
Popov Mikhail +2 more
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On order structure and operators in L ∞(μ)
Krasikova Irina +4 more
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On the compactness and the essential norm of operators defined by infinite tridiagonal matrices
In this article, all sequences u{\boldsymbol{u}}, v{\boldsymbol{v}}, and w{\boldsymbol{w}} that define continuous and compact tridiagonal operators Tu,v,w{T}_{u,v,w} acting on the weighted sequence space lβ2{l}_{\beta }^{2} were characterized ...
Caicedo Alexander +2 more
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Domination and Kwapień’s factorization theorems for positive Cohen p–nuclear m–linear operators
In this paper, we introduce and study the concept of positive Cohen p-nuclear multilinear operators between Banach lattice spaces. We prove a natural analog to the Pietsch domination theorem for this class.
Bougoutaia Amar +2 more
doaj +1 more source
Bu’s theorem in the positive situation
In this paper, we valorize the relationship between positive p−summing operators and positive strongly q−summing operators using (Contemp. Math. 328, 145 − 149 (2003)).
Bougoutaia Amar, Belacel Amar
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The lattice‐isometric copies of ℓ∞(Γ) in quotients of Banach lattices
Let E be a Banach lattice and let M be a norm‐closed and Dedekind σ‐complete ideal of E. If E contains a lattice‐isometric copy of ℓ∞, then E/M contains such a copy as well, or M contains a lattice copy of ℓ∞. This is one of the consequences of more general results presented in this paper.
Marek Wójtowicz
wiley +1 more source
About interpolation of subspaces of rearrangement invariant spaces generated by Rademacher system
The Rademacher series in rearrangement invariant function spaces “close” to the space L∞ are considered. In terms of interpolation theory of operators, a correspondence between such spaces and spaces of coefficients generated by them is stated. It is proved that this correspondence is one‐to‐one. Some examples and applications are presented.
Sergey V. Astashkin
wiley +1 more source

