[PDF] Top 20 Historia de la II Reúublica de España Tomo III
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Measures of Noncircularity and Fixed Points of Contractive Multifunctions
... of fixed points for so-called condensing operators on Banach spaces, a result which generalizes both Schauder fixed point theorem and Banach contractive mapping ... See full document
200
Some results on fixed points of α-ψ-Ciric generalized multifunctions
... In 2012, Samet, Vetro and Vetro introduced α - ψ -contractive mappings and gave some results on a fixed point of the mappings (Samet et al. in Nonlinear Anal. 75:2154-2165, 2012). In fact, their technique ... See full document
63
On fixed points of α-ψ-contractive multifunctions
... Therefore, T is α ∗ -admissible. Now, we show that T is an α ∗ -ψ-contractive multifunc- tion, where ψ (t) = δt for all t ≥ . If x ∈ / [, δ ] or y ∈ / [, δ ], then an easy calculation shows us that α ∗ (Tx, ... See full document
6
Weak contractive integral inequalities and fixed points in modular metric spaces
... Further, Mongkolkeha and Kumam [] obtained a common fixed point theorem for pair of compatible mappings satisfying a generalize weak contraction of integral type in modular spaces. Hussain and Salimi [] established ... See full document
122
Fixed Points of Different Contractive Type Mappings on Tensor Product Spaces
... different fixed point theorems with different contractive type mappings on tensor product ...(with fixed point) on the tensor product space , we have constructed some contraction mappings with ... See full document
72
Common random fixed point results with application to a system of nonlinear integral equations
... Random fixed point theory is very important as a stochastic generalizations of classical fixed point theory and play an important role in the theory of ran- dom integral and random differential ...random ... See full document
20
Common Fixed Points of Generalized Contractive Hybrid Pairs in Symmetric Spaces
... Clearly, δA, B δB, A. For δ{a}, B and δ{a}, {b} we write δa, B and da, b, respectively. We appeal to the fact that δA, B 0 if and only if A B {x} for A, B ∈ BX. Recall that x ∈ X is called a coincidence point resp., ... See full document
105
Coincidence point and common fixed point results via scalarization function
... p(T x, f y) α p(gx, gy)) + β p(gx, T x) + γ p(gy, f y) (4.1) for all x, y ∈ X, where α, β, γ ≥ 0 with α + β + γ < 1 s . If T (X) ∪ f (X) ⊆ g(X) and g(X) is a complete subspace of (X, p), then f, g and T have a unique ... See full document
60
Fixed points of a new type of contractive mappings in complete metric spaces
... In the article, we introduce a new concept of contraction and prove a fixed point theorem which generalizes Banach contraction principle in a different way than in the known results from the literature. The ... See full document
64
Some common fixed point results for commuting k-set-contraction mappings and their applications
... one fixed points on A. Suppose that x ∗ is a fixed point of N, that is, Nx ∗ = x ∗ , then NHx ∗ = HNx ∗ = Hx ∗ , hence Nx ∗ (= x ∗ ) is a fixed point of ...a fixed point of H ) ... See full document
7
Common Fixed Points of Quasi-contractive Type Operators by a Generalized Iterative Process
... On the other hand Berinde [1] introduced a new class of quasi-contractive type operators and proved a strong convergence theorem for Ishikawa iterative process (3) to approximate fixed points in a ... See full document
111
2. On common fixed points for contractive type mappings in cone metric spaces
... It is clear that if 𝑓 is a map which has a fixed point 𝑝 then 𝑝 is also a fixed point of 𝑓 𝑛 for every natural number 𝑛. But the converse is not true, see example [1]. If a map satisfies 𝐹 (𝑓 ) = 𝐹(𝑓 𝑛 ) for each 𝑛 ∈ 𝑁 , ... See full document
6
Vol 3, No 1 (2012)
... is a contradiction. Therefore fx = gy, i.e. fx = Sx = gy = Ty. Moreover, if there is another point z such that fz = Sz, then by (4) it follows that fz = Sz = gy = Ty, or fx = fz and w = fx = Sx is the unique point of ... See full document
6
Fixed points of mappings with a contractive iterate at a point in partial metric spaces
... In 1994, Matthews introduced and studied the concept of partial metric space and obtained a Banach-type fixed point theorem on complete partial metric spaces. In this paper we study fixed point results of new mappings with ... See full document
78
On End and Coupled Endpoints of $\theta$-$F$-Contractive Set-Valued Mappings
... +ρ(f (y, x), f (v, u))) ≤ F (ρ(x, u) + ρ(y, v)), for all x, y, u, v ∈ M, with f (x, y) ̸= f (u, v) or f (y, x) ̸ = f (v, u). Then f has a coupled fixed point (x, y) ∈ M × M . That is f (x, y) = x and f (y, x) = y. ... See full document
16
(G.$\psi$)-Ciric-Reich-Rus contraction on metric space endowed with a graph
... One of the most attractive areas of the fixed point theory is the existence of fixed points in a metric space respect to a given graph. Recently Jachymski [? ] has given some generalizations of the ... See full document
18
Common fixed points of mappings satisfying implicit contractive conditions
... of fixed points in ordered metric spaces was investigated by Turinici [39], Ran and Reurings [40], Nieto and Rodríguez-López ...common fixed point result in ordered metric spaces for mappings ... See full document
12
Diametrically contractive maps and fixed points
... Not so much attention has been paid to shrinking maps; indeed the following questions are open. Let M be a weakly compact convex of a Banach space and let T : M → M be a shrinking mapping. Must T have a fixed ... See full document
19
Fixed points of generalized contractive mappings of integral type
... handle contractive mappings of integral type in a more general frame via α-admissible ...the contractive mapping of integral type given in [] by using α-admissible ...new contractive mappings of ... See full document
6
Fixed Points of Generalized (Α, Ψ)− Contractive Maps
... on contractive maps namely (α, ψ)−contractive mappings and established fixed point theorems in complete metric ...the fixed point results of (α, ψ)- contractive maps generalize Banach ... See full document
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