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Uniformly smooth space
Arxiv:2012.10691V1 [Math.FA] 19 Dec 2020 Are Equivalent: (1) the Set 퐴 Is Proximally Smooth with Constant 푅
Banach Spaces and Their Applications in Analysis Nigel J
Pdf
IN Urgld BANACH SPACES* Introduction. in This Paper We
Eigenvalues, Embeddings and Generalised Trigonometric Functions
H.J. Lee the Bishop-Phelps-Bollobás Theorem for Numerical Radius
Krasnoselskii-Type Algorithm for Fixed Points of Multi-Valued Strictly
Mathematische Annalen
A Bound for the Modulus of Continuity for Metric Projections in a Uniformly Convex and Uniformly Smooth Banach Space Ya
Descarregar (1.400Mb)
Some Properties of Symmetric Operator Spaces (Pdf 2.44
Strong Convergence Theorems for Accretive Operators in Banach Spaces*
Extension of Linear Operators and Lipschitz Maps Into C(K)-Spaces
Geometric Properties of Banach Spaces and Metric Fixed Point Theory
Local Isometries of L(X, C(K))
New Moduli for Banach Spaces
Math.FA] 8 Apr 1998 N Ytm(ARS) System Ing ( P Ento 1.1 Definition Ba Goes 109–110)
Subspaces and Quotients of Banach Spaces with Shrinking Unconditional Bases
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Arxiv:2102.05134V2 [Math.OC] 18 Feb 2021 Htflos Hs Ag Ucinidcste Norm
Fréchet Differentiability of Lipschitz Maps and Porous Sets in Banach
On the Rate of Convergence of Iterated Bregman Projections and of the Alternating Algorithm
Data Assimilation and Sampling in Banach Spaces
The Projection Methods in Countably Normed Spaces Nashat Faried* and Hany a El-Sharkawy
Quantified Asymptotic Behaviour of Banach Space Operators and Applications to Iterative Projection Methods
Absolutely Representing Systems, Uniform Smoothness and Type
Quantitative Analysis of Iterative Algorithms in Fixed Point Theory and Convex Optimization
Rauutei Vtc T Inmatherrdics Joseph Diestel Sequences and Series in Banach Spaces
Non-Linear Characterizations of Superflexive Spaces (Pdf 612.21
On the Pointwise Bishop--Phelps--Bollob\'As Property
Embeddings Between Weak Orlicz Martingale Spaces
Numerical Index of Absolute Sums of Banach Spaces
Lecture Notes in Mathematics 1965
University Microfilms, a XEROX Company, Ann Arbor, Michigan\
Geometric, Spectral and Asymptotic Properties of Averaged Products Of
Spectral Families and Geometry of Banach Spaces