Locally covering maps in metric spaces and coincidence points. Generalizing results from [1] we use this notion to give some coincidence
theorems for pairs of single
Periodic Trajectories and Coincidence Points of Tuples of Set-Valued MapsA
fixed-point theorem is proved for a finite composition of set-valued Lipschitz maps
ϕ-fixed Point Results in b-metric Spaces with wt-distanceIn this paper, our program is to obtain a ϕ-
fixed point result along with some applications
Karisti inequality and $\alpha$-contractive mappings theorem on
fixed points of mappings of complete metric spaces (both in the single-valued and multi
Stability theorems for estimating the distance to a set of coincidence points of two set-valued mappings. Sufficient conditions for the existence of double
fixed points are derived
Coincidence and Common Fixed Point Theorems for Hybrid Mappings Via C-class FunctionIn this paper, we prove common
fixed point theorems for two pairs of hybrid mappings in
metric
Comparison of some types of locally covering mappings. Several examples related to these definitions and coincidence
points theorems of covering and Lipschitz
On semilinear fractional order differential inclusions in Banach spaces Banach space. By using the
fixed point theory for condensing multivalued maps, we prove the local
On the Theory of ψ-Hilfer Nonlocal Cauchy Problem
successive approximation. Moreover, by using some properties of Mittag-Leffler function and
fixed
point Uniqueness and Stability Results for Caputo Fractional Volterra-Fredholm Integro-Differential Equations are obtained by applying the Gronwall–Bellman’s inequality and the Banach contraction
fixed
point theorem