Results 91 to 100 of about 18,838 (234)
A theorem on lattice ordered groups, results of Ptak, Namioka and Banach, and a front-ended proof of Lebesgue’s theorem [PDF]
Stephen Simons
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Finite Dimensional Chebyshev Subspaces of Lo
If A is a subset of the normed linear space X, then A is said to be proximinal in X if for each xÎX there is a point y0ÎA such that the distance between x and A; d(x, A) = inf{||x-y||: yÎA}= ||x-y0||.
Aref K. Kamal
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Periodic Lorentz gas with small scatterers. [PDF]
Bálint P, Bruin H, Terhesiu D.
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The Structure and Ideal Theory of the Predual of a Banach Lattice [PDF]
E. B. Davies
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Free Banach lattices under convexity conditions. [PDF]
Jardón-Sánchez H+4 more
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On positive irreducible operators in an arbitrary Banach lattice and a problem of H. H. Schaefer [PDF]
Fumio Niiro, Ikuko Sawashima
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Reflexivity in Banach lattices and their subspaces
AbstractThe present paper studies in detail necessary and sufficient conditions for a subspace of a Banach Lattice to be weakly complete, weakly compact or reflexive.The results are wholly similar to those obtained for subspaces of Banach spaces with unconditional bases.
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We will give the -Lipschitz version of the Banach-Stone type theorems for lattice-valued -Lipschitz functions on some metric spaces. In particular, when and are bounded metric spaces, if is a nonvanishing preserver, then is a weighted composition ...
Dongyang Chen+3 more
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Banach lattices of compact maps
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Spaces generated by the cone of sublinear operators
This paper deals with a study on classes of non linear operators. Let $SL(X,Y)$ be the set of all sublinear operators between two Riesz spaces $X$ and $Y$. It is a convex cone of the space $H(X,Y)$ of all positively homogeneous operators.
A. Slimane
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