This research article aims to solve a nonlinear fractional differential equation by fixed point theorems in orthogonal metric spaces. To achieve our goal, we define an orthogonal Θ-contraction and orthogonal (α,Θ)-contraction in the setting of complete orthogonal metric spaces and prove fixed point theorems for such contractions. In this way, we consolidate and amend innumerable celebrated results in fixed point theory. We provide a non-trivial example to show the legitimacy of the established results
In this manuscript, we defined (α, F)-contractions in the context of double-controlled metric spaces...
In this article, we prove fixed point results for a Meir–Keeler type contraction due to orthogonal M...
The aim of this paper is to present another family of fractional symmetric α-η-contractions and buil...
In this article, we present the concept of orthogonal α-almost Istra˘tescu contraction of types D an...
We present the notion of orthogonal F -metric spaces and prove some fixed and periodic point theor...
In this article, we present the concept of orthogonal alpha-almost Istratescu contraction of types D...
The idea of symmetry is a built-in feature of the metric function. In this paper, we investigate the...
In this article, we apply one fixed point theorem in the setting of b-metric-like spaces to prove th...
In this paper, we introduce new concepts of α-type F-contractive mappings which are essentially weak...
In this paper, we introduce the concept of generalized orthogonal F-Suzuki contraction mapping and p...
In this paper, we establish some fixed point results for F⊥-weak contraction in orthogonal metric sp...
Fixed-point theory and symmetry are major and vigorous tools to working nonlinear analysis and appli...
Based on the concepts of contractive conditions due to Suzuki (Suzuki, T., A generalized Banach cont...
Based on the concepts of contractive conditions due to Suzuki (Suzuki, T., A generalized Banach cont...
In this manuscript, we introduce the notion of ℜα-θ-contractions and prove some fixed-point theorems...
In this manuscript, we defined (α, F)-contractions in the context of double-controlled metric spaces...
In this article, we prove fixed point results for a Meir–Keeler type contraction due to orthogonal M...
The aim of this paper is to present another family of fractional symmetric α-η-contractions and buil...
In this article, we present the concept of orthogonal α-almost Istra˘tescu contraction of types D an...
We present the notion of orthogonal F -metric spaces and prove some fixed and periodic point theor...
In this article, we present the concept of orthogonal alpha-almost Istratescu contraction of types D...
The idea of symmetry is a built-in feature of the metric function. In this paper, we investigate the...
In this article, we apply one fixed point theorem in the setting of b-metric-like spaces to prove th...
In this paper, we introduce new concepts of α-type F-contractive mappings which are essentially weak...
In this paper, we introduce the concept of generalized orthogonal F-Suzuki contraction mapping and p...
In this paper, we establish some fixed point results for F⊥-weak contraction in orthogonal metric sp...
Fixed-point theory and symmetry are major and vigorous tools to working nonlinear analysis and appli...
Based on the concepts of contractive conditions due to Suzuki (Suzuki, T., A generalized Banach cont...
Based on the concepts of contractive conditions due to Suzuki (Suzuki, T., A generalized Banach cont...
In this manuscript, we introduce the notion of ℜα-θ-contractions and prove some fixed-point theorems...
In this manuscript, we defined (α, F)-contractions in the context of double-controlled metric spaces...
In this article, we prove fixed point results for a Meir–Keeler type contraction due to orthogonal M...
The aim of this paper is to present another family of fractional symmetric α-η-contractions and buil...