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Uniformly smooth space

In mathematics, a uniformly smooth space is a normed vector space satisfying the property that for every there exists such that if with and then The… 
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Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
2019
2019
We study the 'no-dimension' analogue of Carath{\'e}odory's theorem in Banach spaces. We prove such a result together with its… 
2016
2016
The aim of this paper is to introduce the generalized viscosity implicit rules of one nonexpansive mapping in uniformly smooth… 
2016
2016
For each ordinal $\xi$, we define the notions of $\xi$-asymptotically uniformly smooth and $w^*$-$\xi$-asymptotically uniformly… 
2013
2013
Let E be an arbitrary uniformly smooth real Banach space, D be a nonempty closed convex subset of E ,a ndT : D → D a generalized… 
2012
2012
In this paper, we study the behavior and sensitivity analysis of the solution set for a new system of extended generalized… 
2010
2010
and Applied Analysis 3 Lemma 2.7 Goebel-Kirk . Let X be a Banach space. For each ε ∈ ε0 X , 2 , one has the equality δX 2 − 2δX… 
2008
2008
In this paper we establish the strong convergence and almost stability of the Ishikawa iteration methods with errors for the… 
2007
2007
In this paper, using the concept of P η -proximal mapping, we study the existence and sensitivity analysis of solution of a… 
2006
2006
Let E be a uniformly smooth real Banach space and T : E → E be generalized Lipschitz Φ-accretive mapping with Φ(r) → +∞ as r… 
2006
2006
Some different definitions of K-uniformly smooth space are discussed,and these definitions are equivalent in essence.As the…