|    [1]Liu Xianzhong, Hu Shigeng, Liu Jinshan. Two Types of Alternative Theorems for Subconvexlike Functions.Journal of Huazhong University of Science and Technology, 2000, 28:105-108 
 [2]Jeyakumar V. A Generalization of a Minimax Theorem of Fan Via a Theorem of the Alternative. Journal of Optimization Theory and Applications, 1986,48: 525-533 
 [3]Kassay G, Kolumban J. On a Generalized Sup-inf Problem. Journal of Optimization Theorem and Appli-cations, 1996, 91: 651-670 
 [4]Pomerol J. Inequality Systems and Minimax Theorems. Journal of Mathematical Analysis and Applica-tions, 1984, 103:263-292 
 [5]Chu Liang-Ju. On Fan’s Minimax Ineauality. Journal of Mathematical Analysis and Applications, 1996,201: 103-113 
 [6]Gwinner J, Oettli W. Theorems of the Alternative and Duality for Inf-sup Problems. Mathematics of Operations Research, 1994, 19: 238-225 
 [7]Jeyakumar V, Gwinner J. Inequality systems and optimization. Journal of Mathematical Analysis and Applications, 1991, 159: 51-71 
 [8]Hu Shi-Geng. Nonlinear Analysis Theory and Methods. Wuhan: Huazhong University of Science and Technology Press, 1996 
 [9]Zeidler E. Nonlinear Functional Analysis and its Applicalions, III. Berlin: Springer-Verlag, 1986 
 [10]Ferro F. A Minimax Theorem for Vector-Valued Functions. Journal of Optimization Theory and Applica-tions, 1989, 60:19-31 
 [11]Tanaka T. Generalized Quasiconvexities, Cone Saddle Points, and Minimax Theorem for Vector-Valued Functions. Journal of Optimization Theory and Applications, 1994,81: 355-377 
 [12]Tanaka T. Characterization of Generalized Saddle Points for Vector-Valued Functions Via Scalarization.Nihkai Mathematical Journal, 1990. 209-227 
 [13]Xu Z K. Local Saddle Points and Convexification for Nonconvex Optimization Problem. Journal of Opti-mization Theory and Applications, 1997, 94: 739-746
  |