|    [1]Harker P T, Pang J S. Finite-dimensional variational inequality and nonlinear complementarity problems:A survey of theory, algorithm, and applications. Mathematical Programming, 1990, 48: 161-220 
 [2]Kanzow C, Fukushima M. Theoretical and numerical investigation of the D-gap function for box con-strained variational inequalities. Mathematical Programming, 1998, 83: 55-87 
 [3]Peng J M. Global method for monotone variational inequality problems with inequality constraints. Jour-nal of Optimization Theory and Application, 1997, 95: 419-430 
 [4]Facchini F, Kanzow C. On unconstrained and constrained stationary points of the implicit Lagrangian (To appear in JOTA) 
 [5]Fukushima M. Equivalent differentiable optimization problems and recent methods for asymmetric varia-tional inequlity problems. Mathematical Programming, 1992, 53: 99-110 
 [6]Auslender A. Optimization: M´ethods, Num´eriques. Masson, Paris, France, 1976 
 [7]Ferris M C, Pang J S. Engineering and economic applications of complementarity problems. Technical Report 95-07, Computer Sciences Department, University of Wisconsin (Madison, WI, May 1995) 
 [8]Marcotte P. A new algorithm for solving variational inequalities with application to the traffic assignment problem. Mathematical Programming, 1985, 33: 339-351 
 [9]Fukushima M. Merit functions for variational inequality and complementarity problems. Preprint, Grad-uate School of Information Science, Nara Institute of science and Technology, Nara, Japan, 1995 
 [10]Fischer A. A special Newton-type optimization method. Optimization, 1992, 24: 269-284 
 [11]Geiger C, Kanzow C. On the resolution of monotone complementarity problems. Computational Opti-mization and Applications, 1996, 5: 155-173 
 [12]Taji K, Fukushima M. A new merit function and a successive quadratic programming algorithm for vari-ational inequality problems. SIAM Journal on Optimization, 1996, (6): 704-713
  |