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On the symmetric travelling salesman problem II: lifting theorems and facets. (English) Zbl 0413.90049

MSC:
90C10 Integer programming
52Bxx Polytopes and polyhedra
52A40 Inequalities and extremum problems involving convexity in convex geometry
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[1] V. Chvátal, ”Edmonds polytopes and weakly Hamiltonian graphs”,Mathematical Programming 5 (1973) 29–40. · Zbl 0267.05118
[2] M. Grötschel, ”Polyedrische Charakterisierungen kombinatorischer Optimierungsprobleme”, Dissertation, University of Bonn, 1977 (Verlag A. Hain, Meisenheim, 1977). · Zbl 0392.90045
[3] M. Grötschel and M.W. Padberg, ”On the symmetric travelling salesman problem I: Inequalities”,Mathematical Programming (1979) 265–280 (this issue). · Zbl 0413.90048
[4] J.F. Maurras, ”Polytopes à sommets dans [0, 1] n ”, Thèse, University of Paris (Paris, 1976).
[5] M.W. Padberg and S. Hong, ”On the symmetric travelling salesman problem: A computational study”, T.J. Watson Research Center, IBM Research (Yorktown Heights, NY, 1977). · Zbl 0388.90054
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