Abstract
In this manuscript, we will investigate the existence of fixed points for mappings that satisfy some hybrid type contraction conditions in the setting of quasi-metric spaces. We provide examples to assure the validity of the given results. The results of this paper generalize several known theorems in the recent literature.
Highlights
Introduction and PreliminariesRoughly speaking, a quasi-metric is a distance function that is not symmetry but satisfies both the triangle inequality and self-distance property
The notion of quasi-metric was first introduced by Wilson in 1930s [1]. This is a subject of intensive research in the setting of topology [2,3,4] and functional analysis, and several qualitative sciences, such as theoretical computer science [5,6,7,8], biology [9], and many other qualitative disciplines
We will investigate the existence of fixed points for mappings that satisfy some hybrid type contraction conditions in the setting of quasi-metric spaces
Summary
Introduction and PreliminariesRoughly speaking, a quasi-metric is a distance function that is not symmetry but satisfies both the triangle inequality and self-distance property. We will investigate the existence of fixed points for mappings that satisfy some hybrid type contraction conditions in the setting of quasi-metric spaces.
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