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The thickness and chromatic number of r-inflated graphs., , and . Discrete Mathematics, 310 (20): 2725-2734 (2010)deBruijn-like sequences and the irregular chromatic number of paths and cycles., , , and . Discrete Mathematics, 309 (20): 6074-6080 (2009)Toward the rectilinear crossing number of Kn: new drawings, upper bounds, and asymptotics., , and . Discrete Mathematics, 262 (1-3): 59-77 (2003)Toward the Rectilinear Crossing Number of $K_n$: New Drawings, Upper Bounds, and Asymptotics, , and . CoRR, (2000)M.C. Escher Wrap Artist: Aesthetic Coloring of Ribbon Patterns., , and . FUN, volume 7288 of Lecture Notes in Computer Science, page 198-209. Springer, (2012)Unit Bar-Visibility Layouts of Triangulated Polygons., , and . Graph Drawing, volume 3383 of Lecture Notes in Computer Science, page 111-121. Springer, (2004)The Rectilinear Crossing Number of K_10 is 62, , and . CoRR, (2000)Computational Aspects of M.C. Escher's Ribbon Patterns., , and . Theory Comput. Syst., 54 (4): 640-658 (2014)Combinatorial enumeration of 2×2 ribbon patterns., , , and . Eur. J. Comb., 28 (4): 1276-1311 (2007)More results on r-inflated graphs: Arboricity, thickness, chromatic number and fractional chromatic number., , and . Ars Math. Contemp., 4 (1): 5-24 (2011)