| Computing integer points in Minkowski sums |
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Annual Symposium on Computational Geometry
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Proceedings of the sixteenth annual symposium on Computational geometry
table of contents
Clear Water Bay, Kowloon, Hong Kong
Pages: 29 - 36
Year of Publication: 2000
ISBN:1-58113-224-7
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REFERENCES
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M. Bussieck and M. Luebbecke. The vertex set of a 0/1-polytope is strongly P-enumerable. In Proc. ISMP-97, Lausanne, Switzerland, August 1997.
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T. Christof, A. Loebel, and M. Stoer. PORTA, version 1.3, 1999. University of Heidelberg and ZIB Berlin. www. iwr. uni-heidelb erg. de/iwr / comopt /soft /PO RTA.
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Ioanis Z. Emiris , Victor Y. Pan, The structure of sparse resultant matrices, Proceedings of the 1997 international symposium on Symbolic and algebraic computation, p.189-196, July 21-23, 1997, Kihei, Maui, Hawaii, United States
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D. Eppstein. Zonohedra and zonotopes. Mathematica in Education and Research, 5(4):15-21, 1996.
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P. Gritzmann and V. Klee. On the complexity of some basic problems in computational convexity II: Volume and mixed volumes. In T. Bisztriczky, P. McMullen, R. Schneider, and A. I. Weiss, editors, Polytopes: Abstract, Convex and Computational, pages 373-466. Kluwer, Boston, 1994.
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P. Gritzmann and j. Wills. Lattice points. In P. Gruber and J. Wills, editors, Handbook for Convex Geometry, volume B. North Holland, Amsterdam, 1993.
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M. GrStschel, L. Lovfisz, and A. Schrijver. Geometric Algorithms and Combinatorial Optimization. Springer-Verlag, Berlin, 2nd edition, 1993.
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B. Griinbaum. Convex Polytopes. Wiley-Interscience, New York, 1967.
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A. Kaul, M. O'Connor, and V. Srinivasan. Computin~ Minkowski Sums of Regular Polygons. In Proc. Canadian Conf. on Comput. Geometry, pages 74-77, 1991.
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B. Sturmfels and A. Zelevinsky. Multigraded resultants of Sylvester type. J. Algebra, 163(1):115-127, 1994.
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