Titlebook: ;

Decongestant

辯論的終結(jié)

From Tutte to Floater and Gotsman: On the Resolution of Planar Straight-Line Drawings and Morphs-line morphs are among the most popular graph drawing algorithms. Surprisingly, little is known about the resolution of the drawings they produce. In this paper, focusing on maximal plane graphs, we prove tight bounds on the resolution of the planar straight-line drawings produced by Floater’s algor

細(xì)胞膜

CAMEO

Pert敏捷

Upward Planar Drawings with?Three and?More Slopesgraph with maximum in- and outdegree at most . admits such a drawing with . slopes. We show that this is in general NP-hard to decide for outerplanar graphs (.) and planar graphs (.). On the positive side, for cactus graphs deciding and constructing a drawing can be done in polynomial time. Furtherm

廢止

輪流

affect

送秋波

A Framework of Microtectonic Studies, of a planarization, i.e., a planar representation of a graph with crossings replaced by dummy vertices. The evaluated heuristics include variations and combinations of the well-known planarization method, the recently implemented star reinsertion method, and a new approach proposed herein: the mixe

敲竹杠

https://doi.org/10.1007/978-3-642-96436-7rarily and the other edges towards . results in a consistent orientation of the crossings. So far, fan-planar drawings have only been considered in the context of simple drawings, where any two edges share at most one point, including endpoints. We show that every non-simple fan-planar drawing can b