#################################################################################### #################################################################################### #################################################################################### ### ### ### ### ### LIBRARY OF TRIANGULATIONS ### ### by Bruno Benedetti and Frank H. Lutz ### ### http://page.math.tu-berlin.de/~lutz/stellar/library_of_triangulations.html ### ### ### ### ### ### name of example: ### ### ### ### Hom_C5_K5 ### ### ### ### ### ### description: ### ### ### ### product triangulation of the Hom complex ### ### Hom(C_5,K_5) = S^3xS^2 ### ### ### ### ### ### properties: ### ### ### ### f=(1020,25770,143900,307950,283200,94400), ### ### H_*=(Z,0,Z,Z,0,Z), ### ### perfect discrete Morse vector: (1,0,1,1,0,1) ### ### ### ### ### ### references: ### ### ### ### P. Csorba and F. H. Lutz. ### ### Graph coloring manifolds. ### ### Algebraic and Geometric Combinatorics, Euroconf. Math., ### ### Anogia, Crete, Greece, 2005 (C. A. Athanasiadis, V. V. Batyrev, ### ### D. I. Dais, M. Henk, and F. Santos, eds.). ### ### Contemporary Mathematics 423, 51-69. AMS, Providence, RI, 2006. ### ### ### ### B. Benedetti and F. H. Lutz. ### ### Random discrete Morse theory and a new library of triangulations. ### ### Exp. 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