$(C_\alpha,C_\beta)$-admissible functions in quasi-pseudometric type spaces

TL;DR

This paper establishes fixed point results for self-mappings in left $K$-complete quasi-pseudometric type spaces, focusing on $(C_eta)$-admissible functions, expanding the understanding of such mappings in these specialized spaces.

Contribution

It introduces new fixed point theorems for $(C_eta)$-admissible functions in quasi-pseudometric type spaces, a novel extension in the field.

Findings

Fixed point results for $(C_eta)$-admissible mappings

Extension of fixed point theory to quasi-pseudometric type spaces

Conditions for self-mappings to have fixed points

Abstract

In this article, we give some fixed point results in left $K$-complete quasi-pseudometric type spaces for self-mappings that are $(C_\alpha,C_\beta)$-admissible.