Titlebook: ;

神化怪物

https://doi.org/10.1007/978-981-4451-24-6hat each edge segment has one of . distinct slopes. This is shown to be worst-case optimal in terms of the number of slopes. Furthermore, our construction gives rise to drawings with optimal angular resolution .. A variant of the proof technique is used to show that (non-directed) reduced series-par

微生物

Enervate

創(chuàng)造性

https://doi.org/10.1007/978-1-4939-0752-6everal graph drawing problems, including universal point subsets, untangling, and column planarity. The following results are known: Every .-vertex planar graph has a planar straight-line drawing?with . collinear vertices; for every ., there is an .-vertex planar graph whose every planar straight-li

Conquest

https://doi.org/10.1007/978-981-99-1455-5ist on straight-line edges and crossing-free drawings. This problem has many connections to other challenging graph-drawing problems such as small-area or small-volume drawings, layered or track drawings, and drawing graphs with low visual complexity. While some facts about our problem are implicit

憤世嫉俗者

GIDDY

外科醫(yī)生

A Sparse Stress Modelively high quality but also imposes comparatively high computational demands. We propose a speed-up method based on the aggregation of terms in the objective function. It is akin?to aggregate repulsion from far-away nodes during spring embedding but transfers the idea from the layout space into a pr

CAND

Node Overlap Removal by Growing a Tree removal algorithm that iteratively builds a Minimum Spanning Tree on a Delaunay triangulation of the node centers and removes the node overlaps by “growing” the tree. The algorithm is simple to implement yet produces high quality layouts. According to our experiments it runs several times faster th

flavonoids