Add to ORKGsearch Reports A577 (2009). Abstract: We introduce a property of Banach spaces, called uniform convex-transitivity, which falls between almost transitivity and convex-transi-tivity. We will provide examples of uniformly convex-transitive spaces. This property behaves nicely in connection with some vector-valued function spaces. As a consequence, we obtain some new examples of convex-transitive Banach spaces
In this paper, we define a metric on our new space and then show that this linear metric space is k-...
If Z is a uniformly convex normed space, the quotient space $\ell_∈fty(Z)/c0(Z)$, which is not stric...
Key words and phrases: uniform convexity, uniform smoothness, uniformly noncreasy spaces, fixe
AbstractAlmost transitive superreflexive Banach spaces have been considered in [C. Finet, Uniform co...
The class of simultaneously almost transitive, uniformly convex and uniformly smooth Banach spaces ...
AbstractIt is shown that if X is a convex-transitive Banach space and 1⩽p<∞, then Lp([0,1],X) and Ls...
summary:Almost transitive superreflexive Banach spaces have been considered in [7] (see also [4] and...
The concept of uniform convexity of a Banach space was gen- eralized to linear operators between Ban...
AbstractIt is shown that if X is a convex-transitive Banach space and 1⩽p<∞, then Lp([0,1],X) and Ls...
AbstractAlmost transitive superreflexive Banach spaces have been considered in [C. Finet, Uniform co...
We give precise conditions under which the composition of a norm with a convex function yields a uni...
It is shown that each Banach space with property (kNUC) has the Banach-Saks property. As a consequen...
Abstract: In this paper we would like to establish the uniform boundedness principle for sequentiall...
In this paper the theory of uniformly convex metric spaces is developed. These spaces exhibit a gene...
In this work, we define the nearly uniform convexity and the D-uniform convexity in metric spaces, a...
In this paper, we define a metric on our new space and then show that this linear metric space is k-...
If Z is a uniformly convex normed space, the quotient space $\ell_∈fty(Z)/c0(Z)$, which is not stric...
Key words and phrases: uniform convexity, uniform smoothness, uniformly noncreasy spaces, fixe
AbstractAlmost transitive superreflexive Banach spaces have been considered in [C. Finet, Uniform co...
The class of simultaneously almost transitive, uniformly convex and uniformly smooth Banach spaces ...
AbstractIt is shown that if X is a convex-transitive Banach space and 1⩽p<∞, then Lp([0,1],X) and Ls...
summary:Almost transitive superreflexive Banach spaces have been considered in [7] (see also [4] and...
The concept of uniform convexity of a Banach space was gen- eralized to linear operators between Ban...
AbstractIt is shown that if X is a convex-transitive Banach space and 1⩽p<∞, then Lp([0,1],X) and Ls...
AbstractAlmost transitive superreflexive Banach spaces have been considered in [C. Finet, Uniform co...
We give precise conditions under which the composition of a norm with a convex function yields a uni...
It is shown that each Banach space with property (kNUC) has the Banach-Saks property. As a consequen...
Abstract: In this paper we would like to establish the uniform boundedness principle for sequentiall...
In this paper the theory of uniformly convex metric spaces is developed. These spaces exhibit a gene...
In this work, we define the nearly uniform convexity and the D-uniform convexity in metric spaces, a...
In this paper, we define a metric on our new space and then show that this linear metric space is k-...
If Z is a uniformly convex normed space, the quotient space $\ell_∈fty(Z)/c0(Z)$, which is not stric...
Key words and phrases: uniform convexity, uniform smoothness, uniformly noncreasy spaces, fixe