R. P. Agdeppa, N. Yamashita and M. Fukushima, The traffic equilibrium problem with nonadditive costs and its monotone mixed complementarity problem formulation, Transportation Research Part B, 41 (2007), 862-874.doi: 10.1016/j.trb.2007.04.008.
D. Bernstein and S. Gabriel, Solving the non-additive traffic equilibrium problem, in "Proceedings of the Network Optimization Conference" (eds. P. Pardalos, D. Hearn and W. Hager), Springer, (1997), 72-102.
D. P. Bertsekas and E. M. Gafni, Projection method for variational inequalities with application to the traffic assignment problem, Mathematical Programming Study, 17 (1982), 139-159.doi: 10.1007/BFb0120965.
A. Bnouhachem, M. H. Xu, X. L. Fu and Z. H. Sheng, Modified extragradient methods for solving variational inequalities, Computers and Mathematics with Applications, 57 (2009), 230-239.doi: 10.1016/j.camwa.2008.10.065.
T. De Luca, F. Facchinei and C. Kanzow, A theoretical and numerical comparison of some semismooth algorithms for complementarity problems, Computational Optimization and Applications, 16 (2000), 173-205.doi: 10.1023/A:1008705425484.
B. C. Eaves, On the basic theorem of complementarity, Mathematical Programming, 1 (1971), 68-75.doi: 10.1007/BF01584073.
M. C. Ferris and J. S. Pang, Engineering and economic applications of complementarity problems, SIAM Review, 39 (1997), 669-713.doi: 10.1137/S0036144595285963.
S. Gabriel and D. Bernstein, The traffic equilibrium problem with non-additive path costs, Transportation Science, 31 (1997), 337-348.doi: 10.1287/trsc.31.4.337.
A. A. Goldstein, Convex programming in Hilbert space, Bulletin of the American Mathematical Society, 70 (1964), 709-710.doi: 10.1090/S0002-9904-1964-11178-2.
D. R. Han and Hong K. Lo, Solving non-additive traffic assignment problems: A descent method for co-coercive variational inequalities, European Journal of Operational Research, 159 (2004), 529-545.doi: 10.1016/S0377-2217(03)00423-5.
D. R. Han and W. Y. Sun, A new modified Goldstein-Levitin-Polyak projection method for variational inequality problems, Computers and Mathematics with Applications, 47 (2004), 1817-1825.doi: 10.1016/j.camwa.2003.12.002.
D. R. Han, Inexact operator splitting methods with self-adaptive strategy for variational inequality problems, Journal of Optimization Theory and Applications, 132 (2007), 227-243.doi: 10.1007/s10957-006-9060-5.
D. R. Han, W. Xu and H. Yang, An operator splitting method for variational inequalities with partially unknown mappings, Numerische Mathematik, 111 (2008), 207-237.doi: 10.1007/s00211-008-0181-7.
P. T. Harker and J. S. Pang, Finite-dimensional variational inequality and nonlinear complementarity problems: A survey of theory, algorithms and applications, Mathematical Programming, 48 (1990), 161-220.doi: 10.1007/BF01582255.
B. S. He, H. Yang, Q. Meng and D. R. Han, Modified Goldstein-Levitin-Polyak projection method for asymmetric strongly monotone variational inequalities, Journal of Optimization Theory and Applications, 112 (2002), 129-143.doi: 10.1023/A:1013048729944.
B. S. He, X. H. Liu, T. Wu and X. Z. He, Self-adaptive projection method for co-coercive variational inequalities, European Journal of Operational Research, 196 (2009), 43-48.doi: 10.1016/j.ejor.2008.03.004.
E. N. Khobotov, Modification of the extragradient method for solving variational inequalities and certain optimization problems, USSR, Computational Mathematics and Mathematical Physics, 27 (1987), 120-127.doi: 10.1016/0041-5553(87)90058-9.
E. S. Levitin and B. T. Polyak, Constrained minimization problems, USSR. Computational Mathematics and Mathematical Physics, 6 (1966), 1-50.doi: 10.1016/0041-5553(66)90114-5.
H. Lo and A. Chen, Reformulating the traffic equilibrium problem via a smooth gap function, Mathematical and Computer Modeling, 31 (2000), 179-195.doi: 10.1016/S0895-7177(99)00231-9.
H. Lo and A. Chen, Traffic equilibrium problem with route-specific costs: Formulation and algorithms, Transportation Research Part B, 34 (2000), 493-513.doi: 10.1016/S0191-2615(99)00035-1.
K. Scott and D. Bernstein, Solving a traffic equilibrium problem when path costs are non-additive, Paper presented at "The 78th Annual Meeting of the Transportation Research Board", Washington, DC, January 1999.
K. Taji, M. Fukushima and T. Ibaraki, A globally convergent Newton method for solving strongly monotone variational inequalities, Mathematical Programming, 58 (1993), 369-383.doi: 10.1007/BF01581276.
H. Yang, Q. Meng and D. H. Lee, Trial-and-error implementation of marginal-cost pricing on networks in the absence of demand functions, Transportation Research Part B, 38 (2004), 477-493.doi: 10.1016/S0191-2615(03)00077-8.
D. L. Zhu and P. Marcotte, Co-coercivity and its role in the convergence of iterative schemes for solving variational inequalities, SIAM Journal on Optimization, 6 (1996), 714-726.doi: 10.1137/S1052623494250415.
T. Zhu and Z. G. Yu, A simple proof for some important properties of the projection mapping, Mathematical Inequalities and Applicatrions, 7 (2004), 453-456.doi: 10.7153/mia-07-45.