Add to ORKGAbstract. A new, unified presentation of the ideal norms of factorization of operators through Banach lattices and related ideal norms is given. 1. Introduction. This paper aims at presenting in a unified way two ideal norms of operators between Banach spaces E and F. One of these norms is the norm µp,q of factorization of a bounded linear operator U in the for
Using compactness properties of bounded subsets of spaces of vector measure integrable functions and...
The subspace K(X, Y) of all compact operators from a Banach space X to a Banach space Y is called an...
Several operational quantities, defined in terms of the norm and the class of finite dimensional Ban...
A new, unified presentation of the ideal norms of factorization of operators through Banach lattices...
Representation theorems are proved for Banach ideal spaces with the Fatou property which are built b...
Representation theorems are proved for Banach ideal spaces with the Fatou property which are built b...
There is a host of possibilities to associate with every (bounded linear) operator T, acting between...
Representation theorems are proved for Banach ideal spaces with the Fatou property which are built b...
AbstractLet (E, ∥ ∥) be a Banach space and L(E) be the Banach algebra of all bounded linear operator...
University of Wisconsin--Eau Claire Office of Research and Sponsored Programs.Norms play a key role ...
Let H be a complex Hilbert space and let L(H) be the algebra of all bounded linear operators on H. F...
Embedding theory is one of the most important topics in the geometry of Banach spaces and factorizat...
Embedding theory is one of the most important topics in the geometry of Banach spaces and factorizat...
We investigate relationships joining the order continuity of a norm in a Banach lattice and some com...
AbstractIn order to extend the theory of optimal domains for continuous operators on a Banach functi...
Using compactness properties of bounded subsets of spaces of vector measure integrable functions and...
The subspace K(X, Y) of all compact operators from a Banach space X to a Banach space Y is called an...
Several operational quantities, defined in terms of the norm and the class of finite dimensional Ban...
A new, unified presentation of the ideal norms of factorization of operators through Banach lattices...
Representation theorems are proved for Banach ideal spaces with the Fatou property which are built b...
Representation theorems are proved for Banach ideal spaces with the Fatou property which are built b...
There is a host of possibilities to associate with every (bounded linear) operator T, acting between...
Representation theorems are proved for Banach ideal spaces with the Fatou property which are built b...
AbstractLet (E, ∥ ∥) be a Banach space and L(E) be the Banach algebra of all bounded linear operator...
University of Wisconsin--Eau Claire Office of Research and Sponsored Programs.Norms play a key role ...
Let H be a complex Hilbert space and let L(H) be the algebra of all bounded linear operators on H. F...
Embedding theory is one of the most important topics in the geometry of Banach spaces and factorizat...
Embedding theory is one of the most important topics in the geometry of Banach spaces and factorizat...
We investigate relationships joining the order continuity of a norm in a Banach lattice and some com...
AbstractIn order to extend the theory of optimal domains for continuous operators on a Banach functi...
Using compactness properties of bounded subsets of spaces of vector measure integrable functions and...
The subspace K(X, Y) of all compact operators from a Banach space X to a Banach space Y is called an...
Several operational quantities, defined in terms of the norm and the class of finite dimensional Ban...