A Study of Generalized Contractive Conditions Yielding Common Fixed Points in Convex Metric Structures

Key Points

• This research aims to explore fixed point iterations and their convergence to common fixed points of specific contractive operators.
• Investigated Akram-Jungck and MJ type contractive operators using a Jungck-Schaefer-like iterative technique.
• Applied iterative techniques to achieve convergence results in convex metric structures.
• Demonstrated the convergence of sequences to a unique common fixed point.
• Established the relevance of these findings to optimization problem-solving.