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Density of straight-line 1-planar graph drawings
A 1-planar drawing of a graph is such that each edge is crossed at most once. In 1997, Pach and Toth showed that any 1-planar drawing with n vertices has at most 4n-8 edges and that this bound is tight for n>=12. We show that, in fact, 1-planar drawings with n vertices have at most 4n-9 edges, if we require that the edges are straight-line segments. We
Walter Didimo
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Augmenting the Edge Connectivity of Planar Straight Line Graphs to Three
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Marwan Al-Jubeh +5 more
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Acute Constraints in Straight-Line Drawings of Planar Graphs
Seto Akane +3 more
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Straight Line Embeddings of Planar Graphs on Point Sets
Netzahualcoyotl Castañeda +1 more
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Tri-Edge-Connectivity Augmentation for Planar Straight Line Graphs
2009It is shown that if a planar straight line graph (Pslg) with n vertices in general position in the plane can be augmented to a 3-edge-connected Pslg, then 2n ? 2 new edges are enough for the augmentation. This bound is tight: there are Pslgs with n ? 4 vertices such that any augmentation to a 3-edge-connected Pslg requires 2n ? 2 new edges.
Marwan Al-Jubeh +4 more
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Augmenting Planar Straight Line Graphs to 2-Edge-Connectivity
2015We show that every planar straight line graph PSLG with n vertices can be augmented to a 2-edge-connected PSLG with the addition of at most $$\lfloor 4n-4/3\rfloor $$ new edges. This bound is the best possible.
Hugo Alves Akitaya +4 more
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On simultaneous straight-line grid embedding of a planar graph and its dual
Information Processing Letters, 2006zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Zhang, Huaming, He, Xin
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Straight Line Representations of Infinite Planar Graphs
Journal of the London Mathematical Society, 1977openaire +2 more sources

