Well-posedness of generalized vector variational inequality problem via topological approach

Author:

Kumar Satish,Gupta AnkitORCID

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference30 articles.

1. Ansari, Q.H.: On generalized vector variational-like inequalities. Ann. Sci. Math. Québec 19, 131–137 (1995)

2. Arens, R., Dugundji, J.: Topologies for function spaces. Pacific J. Math. 1, 5–31 (1951)

3. Aubin, J.-P., Frankowska, H.: Set-Valued Analysis. Systems & Control: Foundations & Applications. Birkhäuser Boston Inc, Boston, MA (1990)

4. Ceng, L.C., Hadjisavvas, N., Schaible, S., Yao, J.C.: Well-posedness for mixed quasivariational-like inequalities. J. Optim. Theory Appl. 139, 109–125 (2008)

5. Chang, S.S., Wang, L., Wang, X.R., Zhao, L.C.: Well-posedness for generalized ($$\eta $$-$$g$$-$$\varphi $$)-mixed vector variational-type inequality and optimization problems. J. Inequal. Appl. 238, 16 (2019)

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