نتایج جستجو برای: minimum norm common fixed point
تعداد نتایج: 1483809 فیلتر نتایج به سال:
Dowling et al. in 1 defined a norm in l1 which was used by Lin 2 to exhibit an equivalent norm which makes l1 into a space with the fixed point property FPP . A similar norm can be defined in every Banach spaceX with a basis. Since l1 with its usual norm does not have FPP, we asked ourselves if this norm in these spaces would also improve properties that imply the weak fixed point property WFPP...
Common Fixed Point Theorems for Weakly Compatible Mappings by (CLR) Property on Partial Metric Space
The purpose of this paper is to obtain the common fixed point results for two pair of weakly compatible mapping by using common (CLR) property in partial metric space. Also we extend the very recent results which are presented in [17, Muhammad Sarwar, Mian Bahadur Zada and Inci M. Erhan, Common Fixed Point Theorems of Integral type on Metric Spaces and application to system of functional equat...
In the context of a complete metric space, we will consider common fixed point problem for two self operators. The operators are assumed to satisfy general contraction type condition inspired by Ćirić theorems. Under some appropriate conditions establish existence, uniqueness and approximation results point. same framework, second is study various stability properties. More precisely, obtain su...
in this paper, we introduce a one-step iterative scheme for finding a common fixed point of a finite family of multivalued quasi-nonexpansive mappings in a real uniformly convex banach space. we establish weak and strong convergence theorems of the propose iterative scheme under some appropriate conditions.
we show that the variational inequality $vi(c,a)$ has aunique solution for a relaxed $(gamma , r)$-cocoercive,$mu$-lipschitzian mapping $a: cto h$ with $r>gamma mu^2$, where$c$ is a nonempty closed convex subset of a hilbert space $h$. fromthis result, it can be derived that, for example, the recentalgorithms given in the references of this paper, despite theirbecoming more complicated, are not...
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