[PDF] Top 20 Clark’s fixed point theorem on a complete random normed module
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Clark’s fixed point theorem on a complete random normed module
... , Clark presented Clark’s fixed pointed theorem ...fixed point theory. Based on the recent work of random metric theory, in this paper, we establish Clark’s fixed pointed theorem on ... See full document
8
Random homomorphisms and random derivations in random normed algebras via fixed point method
... The Hyers-Ulam stability of different functional equations in random normed and fuzzy normed spaces has been recently studied in [, , , –]. They are completed with the recent paper [], ... See full document
13
Random fixed point theorems for multi valued contraction mappings in complete metric space
... set S to another set P, Kuratowski valued maps also called set- valued maps or point to set map ...Banach fixed Dolhare, 2016) to multi- valued map which plays an important and vital role in the ... See full document
5
Berinde Borcut tripled fixed point theorem in partially ordered (intuitionistic) fuzzy normed spaces
... Theorem (Abbas et al., Theorem .) Let (X, ) be a partially ordered set and suppose that a a = a, ab ≤ a ∗ b for all a, b ∈ [, ]. Let (X, μ, ν, ∗ , ) be a complete IFNS such that (μ, ν) has the ... See full document
7
Random fixed point theorem of Krasnoselskii type for the sum of two operators
... two random nonself- random operators, by assuming an additional condition that the sum of these operators satisfies either weakly inward or the Leray-Schauder ...a random fixed point ... See full document
10
On random coincidence and fixed points for a pair of multivalued and single valued mappings
... is complete, T(ω, · ), f (ω, · ) are continuous for all ω ∈ Ω, T ( · ,x), f ( · ,x) are measurable for all x ∈ X, and f (ω × X) = X for each ω ∈ Ω, then there is a measurable mapping ξ : Ω → X such that f (ω,ξ ... See full document
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A new version of the Gleason Kahane Żelazko theorem in complete random normed algebras
... RN module (S, || · ||) over K with base (, F, P) it is always assumed that (S, || · ||) is endowed with its (, l)-topology: for any > 0, 0 < l < 1, let N ( , l ) = { x Î S | P { ω Î Ω ... See full document
6
Daneš theorem in complete random normed modules
... of random metric theory, namely the Ekeland variational principle on a complete random metric space, this paper studies the Daneš theorem in a complete random normed ...a ... See full document
6
Random approximation with weak contraction random operators and a random fixed point theorem for nonexpansive random self mappings
... of random nonlinear operators and their properties and is much needed for the study of various classes of random ...equations. Random techniques have been crucial in diverse areas from ... See full document
7
On Fixed Point Theorem in Non-Archimedean Fuzzy Normed Spaces
... this theorem on non-archimedean normed space was proved in [6] as seen in the next ...non-archimedean normed over a non-archimedean field K with |p| 6= 1 for some p ∈ N ... See full document
5
A Common Random Fixed Point Theorem for Weakly Compatible Mappings in Cone Random Metric Spaces
... some fixed point theorems of contractive mappings on complete cone metric space with the assump- tion of normality of a ...of fixed points and common fixed points of mappings satisfying ... See full document
8
Maximal and minimal point theorems and Caristi's fixed point theorem
... (t) + ε} for some ε >0. Assume that is lower semi- continuous and bounded below, h is continuous and nondecreasing, and there exists δ >0 and c >0 such that h (t) ≥ ct for each t Î [0, δ ]. He showed that (Q, ≼ ... See full document
6
Krasnosel'skii-Type Fixed-Set Results
... of M. By Lemma 2.3, there exists a minimal L ∈ KM such that L clI − T −1 ◦ SL. But, since I − T −1 is continuous and S is compact-valued, I − T −1 ◦ S is compact-valued and maps compact sets to compact ... See full document
9
Fixed Point Theorems on Multi Valued Mappings in B Metric Spaces
... Fixed point theory plays one of the important roles in nonlinear ...famous fixed point theorem for contractive mappings in complete metric ... See full document
7
Compatible Maps and Some Common Fixed Point Results in G-Metric Space
... common fixed point theorem for commuting map- pings,which generalizes the Banach Contraction ...some fixed point theorems in complete metric ...common fixed point ... See full document
12
Common Fixed Point Theorem of Weakly Compatible Maps In Complete Metric Space
... The fixed point theory has several applications in many fields of science and engineering ...known theorem for a contraction mapping in a complete Metric space, which states that, “A ... See full document
9
A fixed point theorem for preordered complete fuzzy quasi metric spaces and an application
... then f has a fixed point by Theorem or Theorem . Observe that in this example we cannot apply Corollary because ϕ(t) > t for / < t < ; in fact, it is not nondecreasing. Example Let ... See full document
11
A common unique fixed point theorem for two random operators in Hilbert spaces
... of random fixed points have attracted much attention, some of the recent literatures in random fixed points may be noted in [1, 2, 3, 7, 8, ...particular, random iteration schemes ... See full document
6
Common fixed point theorem for six selfmaps of a complete G-metric space
... Abstract: In the present paper, we prove a common fixed point theorem for six weakly compatible selfmaps of a complete G-metric space.. As an illustration, we give an example.[r] ... See full document
12
Common Fixed Point Theorem for Six Selfmaps of a Complete G Metric Space
... In 1963, Gahler [1] [2] introduced 2-metric spaces and claimed them as gene- ralizations of metric spaces. But many researchers proved that there was no rela- tion between these two spaces. These considerations led Dhage ... See full document
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