Add to ORKGA bounded linear operator T into Lp[0,1] (2 < p < oo) factors through lp if and only if T is compact when considered as an operator into L2 [0,1]
The aim of this session is to cover the basic theory of compact linear operators on Banach spaces. T...
Let 1 < q < p < infinity, 1/r := 1/q - 1/p, and T be a non-degenerate Calderon-Zygmund operator. We ...
International audienceLet $T:Y\to X$ be a bounded linear operator between two normed spaces. We char...
Let 0 < p ≤ q ≤ +∞. Let T be a bounded sublinear operator from a Banach space X into an Lp(Ω,µ) a...
Let 0 < p ≤ q ≤ +∞. Let T be a bounded sublinear operator from a Banach space X into an Lp(Ω,µ) a...
Let 0 <p ≤ q ≤+∞.LetTbe a bounded sublinear operator from a Banach space X into an Lp(Ω,µ) and le...
In these notes we provide an introduction to compact linear operators on Banach and Hilbert spaces. ...
Let 1 \u3c p \u3c ∞. Let X be a subspace of a space Z with a shrinking F.D.D. (E n) which satisfies ...
Factorable operators through a special operator between lp-spaces have recently been studied. One is...
AbstractLet E and F be Banach spaces. We generalize several known results concerning the nature of t...
AbstractIf 1 < p < ∞, 1 ⩽ q < ∞ and p ≠ q, then it is proved that every bounded linear operator from...
Obtaining a factorization of p-compact linear operators via universal Banach spaces, and using the l...
Let (S, B, m) be a finite measure space. In this paper we show that every bounded linear operator T ...
Let (S, B, m) be a finite measure space. In this paper we show that every bounded linear operator T ...
summary:Representation of bounded and compact linear operators in the Banach space of regulated func...
The aim of this session is to cover the basic theory of compact linear operators on Banach spaces. T...
Let 1 < q < p < infinity, 1/r := 1/q - 1/p, and T be a non-degenerate Calderon-Zygmund operator. We ...
International audienceLet $T:Y\to X$ be a bounded linear operator between two normed spaces. We char...
Let 0 < p ≤ q ≤ +∞. Let T be a bounded sublinear operator from a Banach space X into an Lp(Ω,µ) a...
Let 0 < p ≤ q ≤ +∞. Let T be a bounded sublinear operator from a Banach space X into an Lp(Ω,µ) a...
Let 0 <p ≤ q ≤+∞.LetTbe a bounded sublinear operator from a Banach space X into an Lp(Ω,µ) and le...
In these notes we provide an introduction to compact linear operators on Banach and Hilbert spaces. ...
Let 1 \u3c p \u3c ∞. Let X be a subspace of a space Z with a shrinking F.D.D. (E n) which satisfies ...
Factorable operators through a special operator between lp-spaces have recently been studied. One is...
AbstractLet E and F be Banach spaces. We generalize several known results concerning the nature of t...
AbstractIf 1 < p < ∞, 1 ⩽ q < ∞ and p ≠ q, then it is proved that every bounded linear operator from...
Obtaining a factorization of p-compact linear operators via universal Banach spaces, and using the l...
Let (S, B, m) be a finite measure space. In this paper we show that every bounded linear operator T ...
Let (S, B, m) be a finite measure space. In this paper we show that every bounded linear operator T ...
summary:Representation of bounded and compact linear operators in the Banach space of regulated func...
The aim of this session is to cover the basic theory of compact linear operators on Banach spaces. T...
Let 1 < q < p < infinity, 1/r := 1/q - 1/p, and T be a non-degenerate Calderon-Zygmund operator. We ...
International audienceLet $T:Y\to X$ be a bounded linear operator between two normed spaces. We char...