Searching for "On the Crossing Number of Complete Graphs." – sorted by Relevance.
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On the crossing numbers of complete graphs
- On the Crossing Numbers of Complete Graphs by Shengjun Pan A thesis presented to the University
- Cited by 1 (1 self) – Add To MetaCart
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On the Rectilinear Crossing Number of Complete Graphs
- On the Rectilinear Crossing Number of Complete Graphs Technical Report no. 372, ETH Zurich, Dept
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On the crossing number of complete graphs: Growing minimal kn from minimal kn−1
- University of Nevada Reno On the Crossing Number of Complete Graphs: Growing Minimal Kn From
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Implementatations of Algorithms For Line-Segment Intersection
- to determine the rectilinear crossing number of complete graphs. 1 Introduction The problem of finding all
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The Rectilinear Crossing Number of a Complete Graph and Sylvester's "Four Point Problem
- The Rectilinear Crossing Number of a Complete Graph and Sylvester's "Four Point Problem
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Convex Quadrilaterals and k-Sets
- number of the complete n-graph Kn, i.e., to determine the minimum number of crossings in a drawing of Kn
- Cited by 14 (0 self) – Add To MetaCart
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Toward the Rectilinear Crossing Number of Kn
- embeddings is to determine the rectilinear crossing number of the complete graph Kn.” A rectilinear drawing
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Toward the Rectilinear Crossing Number of K n : New Embeddings, Upper Bounds, and Asymptotics
- number of the complete graph Kn ." A rectilinear embedding or drawing of Kn is an arrangement of n
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On (≤ k)-pseudoedges in generalized configurations and the pseudolinear crossing number of K_n
- numbers of the complete graph Kn are different for every n ≥ 10. It has been noted that all known optimal
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Thirteen Problems on Crossing Numbers
- 's classical conjecture about crossing numbers of complete bipartite graphs, the last ones are new and less
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