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Additional resources for Discrete Optimization II, Proceedings of the Advanced Research Institute on Discrete Optimization and Systems Applications of the Systems Science Panel of NATO and of the Discrete Optimization Symposium co-sponsored by IBM Canada and SIAM Banff, Aha. and
I l l E. Balas, A Note on duality in disjunctive programming, J. Optimization Theory Appl. 15 (1977).  E. Balas, Set covering with cutting planes from conditional bounds, MSRR No. 399. CarnegieMellon University (July 1976).  E. Balas, V. J. Bowman, F. Glover and D. Sommer, An intersection cut from the dual of the unit hypercube, Operations Res. 19 (1971) 40-44.  E. Balas and R. Jeroslow, Strengthening cuts for mixed integer programs, MSRR No. 359, Carnegie-Mellon University (February 1975).
Jeroslow, Cutting planes for complementarity constraints, SIAM J. Control 16 (1978). G. Jeroslow, A cutting plane game and its algorithms, CORE Discussion Paper 7724 (June 1977). L. Johnson, The group problem for mixed integer programming, Math. Programming Study 2 (1974) 137-179.  G. Owen, Cutting planes for programs with disjunctive constraints, J. Optimization Theory Appl. 11 (1973) 49-55. T. J, 1970).  J. Stoer and C. Witzgall, Ccnvexity and Optimization in Finite Dimensions I (Springer, Berlin, 1970).
D. Dissertation, GSIA, Carnegie-Mellon University (May 1976).  P. Zwart, Intersection cuts for separable programming, Washington University, St. Louis (January 1972). This Page Intentionally Left Blank Annals of Discrete Mathematics 5 (1979) 53-70. @ North-Holland Publishing Company METHODS OF NONLINEAR 0-1 PROGRAMMING Pierre HANSEN Instituf d’Economie Scientifique ef de Gestion, Lille, France, and Faculfd Uniuersifaire Catholique de Mons, Belgium Much work has been recently devoted to the solution of nonlinear programs in 0-1 variables.