AbstractLet (E, ∥ ∥) be a Banach space and L(E) be the Banach algebra of all bounded linear operators on E. Two characterizations are obtained on equivalent norms on L(E) being operator norms. As an application, it is shown that if U, V ϵ L(E) satisfying VU = I and ∥UV∥ = 1, define ∥T∥∗ = ∥UTV∥ for all T ϵ L(E), then ∥ ∥∗ is an operator norm on L(E)
Using the notion of a Banach operator, we have obtained a decompositional property of a Hilbert spac...
Using the notion of a Banach operator, we have obtained a decompositional property of a Hilbert spac...
In this paper we explore the properties of a bounded linear operator defined on a Banach space, in l...
AbstractLet (E, ∥ ∥) be a Banach space and L(E) be the Banach algebra of all bounded linear operator...
Let X be a Banach space and L(X) be the Banach algebra of bounded operators on X. In this note we pr...
AbstractFor Banach lattices E and F, L(E,F) is the space of all continuous linear operators E→F, Lr(...
Abstract. A new, unified presentation of the ideal norms of factorization of operators through Banac...
AbstractLet H be a complex Hilbert space and let B(H) denote the algebra of all bounded linear opera...
Abstract. Let B(H) and A be a C∗−algebra of all bounded linear operators on a complex Hilbert space ...
A mapping α from a normed space X into itself is called a Banach operator if there is a constant k s...
ABSTRACT. Let 0 < T: LP(Y, v)-+ Lq(X, ) be a positive linear operator and let HITIP,q denote its ...
Abstract. A mapping α from a normed space X into itself is called a Banach operator if there is a co...
Abstract. A mapping α from a normed space X into itself is called a Banach operator if there is a co...
Let Ae be the algebra obtained by adjoining identity to a non-unital Banach algebra (A,║ · ║). Unlik...
We show that the l2 → l1 induced matrix norm, namely the norm induced by the l2 and l1 vector norms ...
Using the notion of a Banach operator, we have obtained a decompositional property of a Hilbert spac...
Using the notion of a Banach operator, we have obtained a decompositional property of a Hilbert spac...
In this paper we explore the properties of a bounded linear operator defined on a Banach space, in l...
AbstractLet (E, ∥ ∥) be a Banach space and L(E) be the Banach algebra of all bounded linear operator...
Let X be a Banach space and L(X) be the Banach algebra of bounded operators on X. In this note we pr...
AbstractFor Banach lattices E and F, L(E,F) is the space of all continuous linear operators E→F, Lr(...
Abstract. A new, unified presentation of the ideal norms of factorization of operators through Banac...
AbstractLet H be a complex Hilbert space and let B(H) denote the algebra of all bounded linear opera...
Abstract. Let B(H) and A be a C∗−algebra of all bounded linear operators on a complex Hilbert space ...
A mapping α from a normed space X into itself is called a Banach operator if there is a constant k s...
ABSTRACT. Let 0 < T: LP(Y, v)-+ Lq(X, ) be a positive linear operator and let HITIP,q denote its ...
Abstract. A mapping α from a normed space X into itself is called a Banach operator if there is a co...
Abstract. A mapping α from a normed space X into itself is called a Banach operator if there is a co...
Let Ae be the algebra obtained by adjoining identity to a non-unital Banach algebra (A,║ · ║). Unlik...
We show that the l2 → l1 induced matrix norm, namely the norm induced by the l2 and l1 vector norms ...
Using the notion of a Banach operator, we have obtained a decompositional property of a Hilbert spac...
Using the notion of a Banach operator, we have obtained a decompositional property of a Hilbert spac...
In this paper we explore the properties of a bounded linear operator defined on a Banach space, in l...
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