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Correction: MSP-tracker: A versatile vesicle tracking software tool used to reveal the spatial control of polarized secretion in Drosophila epithelial cells. [PDF]
PLoS BiolPLOS Biology Staff.
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Construction and characterization of a nanopore derived from the transmembrane domain of a trimeric autotransporter adhesin. [PDF]
Front Bioeng BiotechnolSasahara J +6 more
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Delicate molecular design, self-assembly and functional applications of chiral cyclophanes. [PDF]
Chem SciZhang Y, Jia H, Xu L, Liu M, Ouyang G.
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Light edges in 1‐planar graphs
Journal of Graph Theory, 2022AbstractA graph is 1‐planar if it can be drawn in the plane so that each edge is crossed by at most one other edge. In this paper, we prove that every 1‐planar graph with minimum degree at least 3 contains an edge with such that one of the following holds: (1) and ; (2) and ; (3) and ; (4) and ; (5) .
Juan Liu, Yiqiao Wang, Weifan Wang
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Algorithmica, 2015
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Auer, Christopher +6 more
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Auer, Christopher +6 more
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Fáry’s Theorem for 1-Planar Graphs
2012A plane graph is a graph embedded in a plane without edge crossings. Fary’s theorem states that every plane graph can be drawn as a straight-line drawing, preserving the embedding of the plane graph. In this paper, we extend Fary’s theorem to a class of non-planar graphs.
Seok-Hee Hong +3 more
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2020
Topological graph theory discusses, in most cases, graphs embedded in the plane (or other surfaces). For example, such plane graphs are sometimes regarded as the simplest town maps. Now, we consider a town having some pedestrian bridges, which cannot be realized by a plane graph. Its underlying graph can actually be regarded as a 1-plane graph.
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Topological graph theory discusses, in most cases, graphs embedded in the plane (or other surfaces). For example, such plane graphs are sometimes regarded as the simplest town maps. Now, we consider a town having some pedestrian bridges, which cannot be realized by a plane graph. Its underlying graph can actually be regarded as a 1-plane graph.
openaire +1 more source