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exceptional

Aneurysms of the Middle Cerebral Artery,nar, and NIC-planar drawing, respectively. A drawing of a graph is . if every edge is crossed at most once. A 1-planar drawing is . if no two pairs of crossing edges share a vertex. A 1-planar drawing is . if no two pairs of crossing edges share two vertices..We study the relations of these beyond-p

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Renal Transplantation in the Rateach. This bound is obtained by drawings whose vertex and crossing resolution is at least .. On the other hand, if the embedding is fixed, then there is a 3-connected cubic 1-planar graph that needs 3 slopes when drawn with at most 1 bend per edge. We also show that 2 slopes always suffice for 1-pla

colostrum

https://doi.org/10.1007/978-94-024-1625-1network-based discriminator model trained on a labeled dataset that decides which of two layouts has a higher aesthetic quality. The feature vectors used as inputs to the model are based on known graph drawing quality metrics, classical statistics, information-theoretical quantities, and two-point s

periodontitis

Dissipation and the Thermal Energy Domainterature in this area has given comparatively little attention to a prescribed width of the drawing. We present a minimum cost flow formulation that supports prescribed width and optionally other criteria like lower and upper bounds on the distance of neighboring nodes in a layer or enforced vertica

WAG

Image-Based Graph Visualization: Advances and Challengesbased techniques have emerged as a strong competitor in the arena of solutions for this task. While many papers on this topic have been published, the precise advantages and limitations of such techniques, and also how they relate to similar techniques in the more traditional fields of scientific vi

Confess

Clustered Planarity = Flat Clustered Planarityrea. Several research efforts focus on a restricted version of this problem where the hierarchy of the clusters is ‘flat’, i.e., no cluster different from the root contains other clusters. We prove that this restricted problem, that we call ., retains the same complexity of the general . problem, wh

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Level Planarity: Transitivity vs. Even Crossings (radial) level drawing where any two (independent) edges cross an even number of times. We show that the . formulation of level planarity testing due to Randerath et al. [.] is equivalent to the strong Hanani-Tutte theorem for level planarity [.]. Further, we show that this relationship carries ove

conservative

vanquish

Turning Cliques into Paths to Achieve Planarityrtices are partitioned into subsets of size at most ., each inducing a clique, remove edges from each clique so that the subgraph induced by each subset is a path, in such a way that the resulting subgraph of . is planar. We study this problem when . is a simple topological graph, and establish its

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