Several outcomes of fixed-point theory in interpolative metric spaces

Key Points

• The study shows improvements on existing fixed-point theorems in interpolative metric spaces, enhancing previous findings.
• Key results indicate the existence and uniqueness of fixed-points utilizing admissible mappings on specific operators.
• This paper employs methods related to fixed-point theory, specifically focusing on operators of the Ćirić-Reich-Rus-type.
• Improving fixed-point theorems in this context may advance mathematical understanding and applications in complex metric spaces.