Abstract We introduce double and triple F-expanding mappings. We prove related fixed point theorems. Based on our obtained results, we also prove the existence of a solution for fractional type differential equations by using a weaker condition than the sufficient small Lipschitz constant studied by Mehmood and Ahmad (AIMS Math. 5:385–398, 2019) and Hanadi et al. (Mathematics 8:1168, 2020). As applications, we ensure the existence of a unique solution of a boundary value problem for a second-order differential equation
Abstract In the work (Bouaouid et al. in Adv. Differ. Equ. 2019:21, 2019), the authors have used the...
In this paper, by using variational methods and critical point theorems, we prove the existence and...
Abstract In this paper, we study existence (uniqueness) of solutions for nonlinear fractional differ...
In this work, we introduce various Darbo-type F£-contractions, and utilizing these contractions, we ...
This paper involves extended b−metric versions of a fractional differential equation, a system of fr...
In this paper, we consider three point boundary value prob-lem for fractional differential equations...
In this paper, we introduce new concepts of α-type F-contractive mappings which are essentially weak...
In this paper, firstly, we introduce some new generalizations of F−contraction, F−Suzuki contraction...
Abstract. In this paper we generalize the main results of Bai, Wang and Ge (Electron J. Diff. Eqns. ...
Abstract Using fixed point results of α−ψ $\alpha-\psi$-Geraghty contractive type mappings, we exami...
Abstract We present here a new method of lower and upper solutions for a general boundary value prob...
The aim of this thesis is to contribute to the development of the emerging theory of fractional calc...
AbstractIn this paper, we study the existence of solutions for nonlinear fractional differential equ...
This paper studies existence and uniqueness results in a Banach space for a three-point bound-ary va...
In this paper, we study the existence and uniqueness of so-lutions for boundary value problems of fr...
Abstract In the work (Bouaouid et al. in Adv. Differ. Equ. 2019:21, 2019), the authors have used the...
In this paper, by using variational methods and critical point theorems, we prove the existence and...
Abstract In this paper, we study existence (uniqueness) of solutions for nonlinear fractional differ...
In this work, we introduce various Darbo-type F£-contractions, and utilizing these contractions, we ...
This paper involves extended b−metric versions of a fractional differential equation, a system of fr...
In this paper, we consider three point boundary value prob-lem for fractional differential equations...
In this paper, we introduce new concepts of α-type F-contractive mappings which are essentially weak...
In this paper, firstly, we introduce some new generalizations of F−contraction, F−Suzuki contraction...
Abstract. In this paper we generalize the main results of Bai, Wang and Ge (Electron J. Diff. Eqns. ...
Abstract Using fixed point results of α−ψ $\alpha-\psi$-Geraghty contractive type mappings, we exami...
Abstract We present here a new method of lower and upper solutions for a general boundary value prob...
The aim of this thesis is to contribute to the development of the emerging theory of fractional calc...
AbstractIn this paper, we study the existence of solutions for nonlinear fractional differential equ...
This paper studies existence and uniqueness results in a Banach space for a three-point bound-ary va...
In this paper, we study the existence and uniqueness of so-lutions for boundary value problems of fr...
Abstract In the work (Bouaouid et al. in Adv. Differ. Equ. 2019:21, 2019), the authors have used the...
In this paper, by using variational methods and critical point theorems, we prove the existence and...
Abstract In this paper, we study existence (uniqueness) of solutions for nonlinear fractional differ...