상세 보기
MODIFIED SUBGRADIENT EXTRAGRADIENT METHOD FOR A FAMILY OF PSEUDOMONOTONE EQUILIBRIUM PROBLEMS IN REAL A HILBERT SPACE
- Rehman, Habib Ur;
- Pakkaranang, Nuttapol;
- Kumam, Poom;
- Cho, Yeol Je
Citations
WEB OF SCIENCE
10Citations
SCOPUS
11초록
In this paper, we proposed a modified subgradient extragradient method for dealing with pseudomonotone equilibrium problems involving Lipschitz-type condition on a cost bifunction in a real Hilbert space. The weak convergence theorem for the method is precisely provided based on the standard assumptions on the cost bifunction. For a numerical experiment, we consider the well-known Nash-Cournot oligopolistic equilibrium models and other examples to support our established convergence results.
키워드
Equilibrium problems; subgradient extragradient method; weak convergence theorem; Lipschitz-type condition; variational inequality problems; ALGORITHM; CONVERGENCE
- 제목
- MODIFIED SUBGRADIENT EXTRAGRADIENT METHOD FOR A FAMILY OF PSEUDOMONOTONE EQUILIBRIUM PROBLEMS IN REAL A HILBERT SPACE
- 저자
- Rehman, Habib Ur; Pakkaranang, Nuttapol; Kumam, Poom; Cho, Yeol Je
- 발행일
- 2020-09
- 유형
- Article; Proceedings Paper
- 권
- 21
- 호
- 9
- 페이지
- 2011 ~ 2025
- 언어
- ENG
- 출판사
- Yokohama Publishers
- 발행국가
- 일본
- 분량
- 15 페이지
- ISSN
- E 1880-5221
P 1345-4773