Strong convergence to common fixed points of a finite family of nonexpansive mappings.
Strong convergence to common fixed points of nonexpansive mappings without commutativity assumption.
Study of Stability in Nonlinear Neutral Differential Equations with Variable Delay Using Krasnoselskii–Burton’s Fixed Point
In this paper, we use a modification of Krasnoselskii’s fixed point theorem introduced by Burton (see [Burton, T. A.: Liapunov functionals, fixed points and stability by Krasnoseskii’s theorem. Nonlinear Stud., 9 (2002), 181–190.] Theorem 3) to obtain stability results of the zero solution of the totally nonlinear neutral differential equation with variable delay The stability of the zero solution of this eqution provided that . The Caratheodory condition is used for the functions and .
Sur le théorème de point fixe de Brunel et le théorème de Choquet-Deny
Sur l'existence des solutions d'une équation intégro-différentielle
Sur une certaine alternative non-linéaire en analyse convexe
Sur une équation quasilinéaire d'ordre 2 non elliptique
Surjectivity and fixed point theorems (Preliminary communication)
Surjectivity of an operator
Surjectivity theorems for multi-valued mappings of accretive type
Suzuki type fuzzy -contractive mappings and fixed points in fuzzy metric spaces
In this paper, we propose the concept of Suzuki type fuzzy -contractive mappings, which is a generalization of Fuzzy -contractive mappings initiated in the article [S. Shukla, D. Gopal, W. Sintunavarat, A new class of fuzzy contractive mappings and fixed point theorems, Fuzzy Sets and Systems 350 (2018)85-95]. For this type of contractions suitable conditions are framed to ensure the existence of fixed point in -complete as well as -complete fuzzy metric spaces. A comprehensive set of examples...
Systems of generalized quasivariational inclusion problems with applications in -spaces.