Results 1 to 10 of about 5,351 (245)
Fixed point property of amenable planar vortexes
This article introduces free group representations of planar vortexes in a CW space that are a natural outcome of results for amenable groups and fixed points found by M.M.
James Francis Peters, Tane Vergili
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On the δ-continuous fixed point property [PDF]
In this paper, we define and investigate the δ-continuous retraction and the δ-continuous fixed point property. Theorem 1 of Connell [11] and Theorem 3.4 of Arya and Deb [2] are improved.
F. Cammaroto, T. Noiri
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On the weak-approximate fixed point property
Let X be a Banach space and C a bounded, closed, convex subset of X. C is said to have the weak-approximate fixed point property if for any norm-continuous mapping f:C→C, there exists a sequence {xn} in C such that (xn−f(xn))n converges to 0 weakly.
Cleon S Barroso, Pei-Kee Lin
exaly +2 more sources
The Fixed Point Property for Intuitionistic Fuzzy Lattices
In this paper, based on the concept of intuitionistic fuzzy lattice previously introduced by Tripathy and his colleagues, a class of intuitionistic fuzzy complete lattices is proposed with some interesting characterizations given.
Lemnaouar Zedam, Soheyb Milles, Ewa Rak
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Fixed point property and degree of coincidence
We introduce the concept of degree of coincidence to measure the divergence from the fixed point property in case a space does not have the FPP.
W. Kulpa, A. Szymanski, M. Turzanski
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The fixed point property via dual space properties
A Banach space has the weak fixed point property if its dual space has a weak∗ sequentially compact unit ball and the dual space satisfies the weak∗ uniform Kadec–Klee property; and it has the fixed point property if there exists ε>0 such that, for every
P N Dowling +2 more
exaly +2 more sources
On the super fixed point property in product spaces
We prove that if F is a finite-dimensional Banach space and X has the super fixed point property for nonexpansive mappings, then F⊕X has the super fixed point property with respect to a large class of norms including all lp norms, 1 ...
Andrzej Wiśnicki
exaly +2 more sources
Measures of noncompactness in modular spaces and fixed point theorems for multivalued nonexpansive mappings [PDF]
This paper is devoted to state some fixed point results for multivalued mappings in modular vector spaces. For this purpose, we study the uniform noncompact convexity, a geometric property for modular spaces which is similar to nearly uniform convexity ...
Lorenzo Ramírez, Josefa +1 more
core +1 more source
Set Invariant Means and Set Fixed Point Properties
In this paper, we introduce a concept of fixed point property for a semigroup $S$ called $A$-fixed point property, where $A$ is a non-empty subset of $S$. Also, the relationship between $A$-amenability and $A$-fixed point property is investigated.
Moslem Amini Nia
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The Fixed Point Property of the Infinite M-Sphere
The present paper is concerned with the Alexandroff one point compactification of the Marcus-Wyse (M-, for brevity) topological space ( Z 2 , γ ) . This compactification is called the infinite M-topological sphere and denoted by ( ( Z
Sang-Eon Han, Selma Özçağ
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