Strong solutions and optimal control for Duffing differential inclusions with Dirichlet conditions

Key Points

• Optimal control strategies yield viable solutions for the Duffing differential inclusions.
• The research highlights strong solutions under specific Dirichlet conditions, enhancing understanding of the behavior.
• Assessment involves mathematical modeling of differential equations to derive optimal solutions.
• Findings imply significant advancements in the field of controlled dynamical systems and their applications.