Titlebook: ;

nocturia

Upward Planar Morphstween them such that all the intermediate drawings of the morph are upward planar and straight-line. Such a morph consists of .(1) morphing steps if . is a reduced planar .-graph, .(.) morphing steps if . is a planar .-graph, .(.) morphing steps if . is a reduced upward planar graph, and . morphing

Morsel

Visualizing the Template of a Chaotic Attractorractors bounded by a genus–1 torus described by a linking matrix. This article introduces a novel and unique tool to validate a linking matrix, to optimize the compactness of the corresponding template and to draw this template. The article provides a detailed description of the different validation

MERIT

雪上轻舟飞过

Compact Drawings of 1-Planar Graphs with Right-Angle Crossings and Few Bendsnar, 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

惊惶

modish

resuscitation

ensemble

Short Plane Supports for Spatial Hypergraphsthat investigate the effect of requiring planarity and acyclicity on the resulting support length. Further, we evaluate the performance and trade-offs between solution quality and speed of several heuristics relative to each other and compared to optimal solutions.

Radiculopathy

Oration

https://doi.org/10.1007/978-3-7091-7018-2 to Randerath et al. [.] is equivalent to the strong Hanani-Tutte theorem for level planarity [.]. Further, we show that this relationship carries over to radial level planarity, which yields a novel polynomial-time algorithm for testing radial level planarity.