A Mann-Halpern algorithm for solving split null point, split mixed equilibrium and fixed point problems for a nonexpansive mapping

Key Points

• The Mann-Halpern algorithm effectively solves null point and fixed point problems, providing a reliable method for nonexpansive mappings.
• Key evidence shows improved convergence rates, specifically noting its application to mixed equilibrium problems.
• This approach systematically applies mathematical principles to address complex mapping challenges, focusing on nonexpansive mappings and equilibrium states.
• Further research may explore practical implementations, aiming to reinforce the algorithm's robustness across different mathematical scenarios.