Results 81 to 90 of about 118 (114)
Rotund Norms, Clarke Subdifferentials and Extensions of Lipschitz Functions
. We show that a certain condition regarding the separation of points by Lipschitz functions is useful in extending a given Lipschitz function from a subspace of a Banach space to the whole space so that the extension function has maximal Clarke ...
John Giles +3 more
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Eisenfeld and Lakshmikantham [Yokohama Math. J. 24 (1976), no.1-2, 133-140; MR0425704 (54$\#$13657)] defined the measure of nonconvexity $\alpha(C)$ of a subset $C$ of a Banach space $X$ to be the Hausdorff distance $h(C, {\rm conv} C)$ between the ...
CAPONETTI, Diana
core
Let X be an infinite-dimensional uniformly convex Banach space and let BX and SX be its closed unit ball and unit sphere, respectively. The main result of the paper is that the identity mapping on BX can be expressed as the mean of n uniformly ...
CAPONETTI, Diana
core
In the paper under review the authors mainly investigate the existence of a fixed point for nonexpansive mappings in the general setting of strictly $L(\tau)$ Banach spaces. They consider a linear topology $\tau$ on a Banach space $(X, \|\cdot \|)$,
CAPONETTI, Diana
core
Sums of SCD sets and their applications to SCD operators and narrow operators
Kadets Vladimir, Shepelska Varvara
doaj +1 more source
Another approach to characterizations of generalized triangle inequalities in normed spaces
Izumida Tamotsu +2 more
doaj +1 more source
ABB Theorems: Results and Limitations in Infinite Dimensions. [PDF]
Daniilidis A +2 more
europepmc +1 more source
2-Rotund norms for unconditional and symmetric sequence spaces. [PDF]
Dilworth S, Kutzarova D, Motakis P.
europepmc +1 more source
Daugavet centers and direct sums of Banach spaces
Bosenko Tetiana
doaj +1 more source

