Fixed point approximation for generalized -Reich-Suzuki nonexpansive mappings with application

Key Points

• The central aim is to approximate fixed points for generalized mu nonexpansive mappings using an iterative approach.
• Developed a DT iterative approach in uniformly convex Banach spaces
• Established weak convergence theorem utilizing the Opial property
• Presented strong convergence and stability results for a new iterative scheme
• Conducted numerical and graphical analyses to validate effectiveness
• Demonstrated effective approximation of fixed points using the proposed iterative method
• Showed strong convergence and stability outcomes
• Illustrated practical applications in solving split feasibility problems

Abstract