Outer-Inner Approximation Projection Methods for Multivalued Variational Inequalities

Author:

Anh Pham Ngoc,Hoai An Le Thi

Funder

Nafosted

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference24 articles.

1. Anh, P.N.: An interior proximal method for solving pseudomonotone nonlipschitzian multivalued variational inequalities. Nonl. Anal. Forum 14, 27–42 (2009)

2. Anh, P.N., Kim, J.K.: A new method for solving monotone generalized variational inequalities. J. Ineq. Appl. 2010 (2010). doi: 10.1155/2010/657192 . Article ID 657192

3. Anh, P.N., Kim, J.K.: The interior proximal cutting hyperplane method for multivalued variational inequalities. J. Nonl. Conv. Anal. 11, 491–502 (2010)

4. Anh, P.N., Kuno, T.: A cutting hyperplane method for generalized monotone nonlipschitzian multivalued variational inequalities. In: Bock, H. G., Phu, H. X., Rannacher, R., Schloder, J. P. (eds.) Modeling, Simulation and Optim.ization of Complex Processes. Springer, Berlin (2012)

5. Anh, P.N., Muu, L.D.: Contraction mapping fixed point algorithms for multivalued mixed variational inequalities on network. In: Dempe, S., Vyacheslav, K. (eds.) Optim.ization with Multivalued Mappings. Springer (2006)

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