A Resolvent Algorithm for System of General Mixed Variational Inequalities
Aslam Noor, M., & Inayat Noor, K. (2009). Projection algorithms for solving a system of general variational inequalities. Nonlinear Analysis: Theory, Methods & Applications, 70(7), 2700–2706.
 Bnouhachem, A. (2005). A self-adaptive method for solving general mixed variational inequalities. Journal of Mathematical Analysis and Applications, 309(1), 136–150.
 Brezis, H. (1973). Operateurs Maximaux Monotone et Semigroupes de Contractions dans les Espace dHilbert. North-Holland, Amsterdam, Holland.
 Chang, S., Joseph Lee, H., & Chan, C. (2007). Generalized system for relaxed cocoercive variational inequalities in hilbert spaces. Applied Mathematics Letters, 20(3), 329–334.
 He, Z., & Gu, F. (2009). Generalized system for relaxed cocoercive mixed variational inequalities in hilbert spaces. Applied Mathematics and Computation, 214(1), 26–30.
 Huang, Z., & Aslam Noor, M. (2007). An explicit projection method for a system of nonlinear variational inequalities with different (γ , r)-cocoercive mappings. Applied Mathematics and Computation, 190(1), 356–361.
 Lions, J., & Stampacchia, G. (1967). Variational inequalities. Comm. Pure Appl. Math, 20, 493–512.
 Noor (2007-2009). Variational Inequalities and Applications. Lecture Notes, Mathematics Department, COMSATS Institute of information Technology, Islamabad, Pakistan.
 Noor, M. A. (2002). Proximal methods for mixed quasivariational inequalities. Journal of optimization theory and applications, 115(2), 453–459.
 Noor, M. A. (2003). Mixed quasi variational inequalities. Applied mathematics and computation, 146(2), 553–578.
 Noor, M. A. (2004). Fundamentals of mixed quasi variational inequalities. International Journal of Pure and Applied Mathematics, 15(2), 137–258.
 Petrot, N. (2010). A resolvent operator technique for approximate solving of generalized system mixed variational inequality and fixed point problems. Applied Mathematics Letters, 23(4), 440–445.
 Stampacchia, G. (1964). Formes bilin´eaires coercitives sur les ensembles convexes.(french). CR Acad. Sci. Paris, 258, 4413–4416.
 Tr´emoli`eres, R., Lions, J.-L., & Glowinski, R. (1981). Numerical analysis of variational inequalities, volume 8. North Holland.
 Verma, R. (2001). Projection methods, algorithms, and a new system of nonlinear variational inequalities. Computers & Mathematics with Applications, 41(7), 1025–1031.
 Verma, R. (2004). Generalized system for relaxed cocoercive variational inequalities and projection methods. Journal of Optimization Theory and Applications, 121(1), 203–210.
 Verma, R. U. (2005). General convergence analysis for two-step projection methods and applications to variational problems. Applied Mathematics Letters, 18(11), 1286–1292.
 Weng, X. (1991). Fixed point iteration for local strictly pseudo-contractive mapping. 113(3), 727– 731.
 Yang, H., Zhou, L., & Li, Q. (2010). A parallel projection method for a system of nonlinear variational inequalities. Applied Mathematics and Computation, 217(5), 1971–1975.
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