[1] Stampacchia G. Formes bilineaires coercitives sur les ensembles convexes. C R Acad Sciences de Paris, 1964, 258: 4413--4416
[2] Minty G J. On the generalization of a direct method of the calculus of variations. Bulletin of American Mathematical Society, 1967, 73: 314--321
[3] Giannessi F. Theorems of the Alternative, Quadratic Programs and Complementarity Problems. Variational Inequalities and Complementarity Problems. New York: Wiley, 1980: 151--186
[4] Giannessi F. On Minty Variational Principle. New Trends in Mathematical Programming. Boston, MA: Kluwer Academic Publishers, 1998: 93--99
[5] Yang X M, Yang X Q, Teo K L. Some remarks on the Minty vector variational inequality. Journal of Optimization Theory and Applications, 2004, 121(1): 193--201
[6] Crespi G P. Minty Variational Inequality and Optimization: Scalar and Vector. Proceedings of the 7th International Symposium on Generalized Convexity and Generalized Monotonicity. New York: Springer, 2005: 200--209
[7] Yang X M, Yang X Q. Vector variational-like inequality with pseudoinvexity. Optimization, 2006, 55(1/2): 157--170
[8] Xiao Gang, Liu Sanyang. On Minty vector variational-like inequality. Computers and Mathematics with Applications, 2008, 56(2): 311--323
[9] 余国林, 刘三阳. 集值映射的Henig有效次微分及其稳定性. 数学物理学报, 2008, 28A(3): 438--446
[10] 侯震梅, 刘三阳, 周勇. 超有效元意义下集值优化的最优性条件. 数学物理学报, 2007, 27A(3): 131--137
[11] Crespi G P, Ginchev I, Rocca M. Minty variational inequalities, increase-along-ray property and optimization.
Journal of optimization theory and applications, 2004, 123(3): 479--496
[12] Crespi G P, Ginchev I, Rocca M. Existence of solutions and star-shapedness in Minty variational inequalities.
Journal of Global Optimization, 2005, 32(4): 485--494
[13] Fang Y P, Huang N J. Increasing-along-rays property, vector optimization and well-posedness. Math Oper Res, 2007, 65(1): 99--114
[14] Yang X M, Yang X Q, Teo K L. Criteria for generalized invex monotonicities. European Journal of Operational Research, 2005, 164(1): 115--119
[15] Chen G Y, Yang X Q. The vector complementary problem and its equivalences with the weak minimal elements in ordered spaces. Journal of Mathematic Analysis and Applications, 1990, 153(1): 136--158
[16] Yang X M, Duan L. On properties of preinvex functions. Journal of Mathematical Analysis and Applications, 2001, 256(1): 229--241
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