Local stability of solutions to a parametric multi-objective optimal control problem

This paper studies local stability of solutions to a parametric multi-objective optimal control problem with constraints. By combining the scalarization method and non-scalarization methods, we show that if the unperturbed problem has a locally strong Pareto solution, then the Pareto solution set is locally Holder continuous at a reference parameter.

Automated summary

This paper examines the local stability of solutions to a parametric multi-objective optimal control problem with constraints. By combining scalarization and non-scalarization methods, it is shown that if the unperturbed problem has a locally strong Pareto solution, then the Pareto solution set is locally Holder continuous at a reference parameter.