ON A CLASS OF STRONGLY L$_{p}$-SUMMING SUBLINEAR OPERATORS AND THEIR PIETSCH DOMINATION THEOREM

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Konuralp Journal of Mathematics
Volume:5 Issue:2
ON A CLASS OF STRONGLY L$_{p}$-SUMMING SUBLINEAR OPERATORS AND THEIR PIETSCH DOMINATION THEOREM

ON A CLASS OF STRONGLY L$_{p}$-SUMMING SUBLINEAR OPERATORS AND THEIR PIETSCH DOMINATION THEOREM

Authors : Abdelmoumen TIAIBA

Pages : 160-167

View : 16 | Download : 12

Publication Date : 2017-10-15

Article Type : Research Paper

Abstract :In this paper, we study a class of non commutative strongly $l_{p}$-summing sublinear operators and characterize this class of operators by given the extension of the Pietsch domination theorem. Some new properties are shown.
Keywords : Banach lattice, Completely bounded operator, Operator space, Strongly l p summing operator, Sublinear operator

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