Functions defined on metric spaces are studied. For these functions, a generalized Caristi-like condition is introduced. It is shown that this condition is ...

1 янв. 2019 г. · Functions defined on metric spaces are studied. For these functions, a generalized Caristi-like condition is introduced.

Арутюнов А.В., Жуковский С.Е. Variational principles in analysis and existence of minimizers for functions in metric spaces // SIAM Journal on Optimization.

3 апр. 2019 г. · Abstract. Functions defined on metric spaces are studied. For these functions, a generalized. Caristi-like condition is introduced.

The purpose of this paper is to present a refinement of earlier directional variational principles and solution existence in optimization.

Variational Principles in Analysis and Existence of Minimizers for Functions on Metric Spaces. Arutyunov, Aram V. - Nama Orang; Zhukovskiy, Sergey E. - Nama ...

24 нояб. 2022 г. · We first provide new sufficient conditions for the existence of minima of functions defined on 0-complete partial metric spaces.

In this paper, we discuss the existence and uniqueness of mild solutions of random impulsive abstract neutral partial differential equations in a real separable ...

In this chapter, we present several forms of Ekeland's variational principle, its equivalence with Takahashi's minimization theorem and the Caristi-Kirk fixed ...

10 мар. 2022 г. · Abstract. We prove versions of Ekeland, Takahashi and Caristi principles in pre- ordered quasi-metric spaces, the equivalence between these ...