The topological structure of maximal lattice free convex bodies: The general case

Author:

Bárány I.,Scarf H. E.,Shallcross D.

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics,Software

Reference9 articles.

1. I. Bárány, R. Howe and H.E. Scarf, The complex of maximal lattice-free simplices,Mathematical Programming 66 (1994) 273–282.

2. D.E. Bell, A theorem concerning the integer lattice,Studies in Applied Mathematics 56 (1977) 187–188.

3. J.-P. Doignon, Convexity in Cristallographic lattices,Journal of Geometry 3 (1973) 77–85.

4. R. Kannan, L. Lovász and H.E. Scarf, The shapes of polyhedra,Mathematics of Operations Research 15 (1990) 364–380.

5. L. Lovász, Geometry of numbers and integer programming, in: M. Iri and K. Tanabe, eds.,Mathematical Programming: Recent Developments and Applications (Kluwer, Norwell, MA, 1989) 177–210.

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