Graph Drawing and Network Visualization

Gradient descent and queue layouts.- Graph drawing via gradient descent (GD)².- Stochastic Gradient Descent Works Really Well for Stress Minimization.- The Local Queue Number of Graphs with Bounded Treewidth.- Parameterized Algorithms for Queue Layouts.- Lazy Queue Layouts of Posets.- Drawing tree-like graphs, visualisation, and special drawings of elementary graphs Improved Upper and Lower Bounds for LR Drawings of Binary Trees.- On the Edge-Length Ratio of 2-Trees.- HOTVis: Higher-Order Time-Aware Visualisation of Dynamic Graphs.- VAIM: Visual Analytics for Influence Maximization.- Odd wheels are not odd-distance graphs.- Polygons with Prescribed Angles in 2D and 3D.- Restricted drawings of special graph classes On Mixed Linear Layouts of Series-Parallel Graphs.- Schematic Representation of Large Biconnected Graphs.- Drawing Tree-Based Phylogenetic Networks with Minimum Number of Crossings.- A Tipping Point for the Planarity of Small and Medium Sized Graphs.- Orthogonality.- Characterization and a 2D Visualization of B0-VPG Cocomparability Graphs.- Planar L-Drawings of Bimodal Graphs.- Layered Drawing of Undirected Graphs with Generalized Port Constraints.- An Integer-Linear Program for Bend-Minimization in Ortho-Radial Drawings.- On Turn-Regular Orthogonal Representations.- Extending Partial Orthogonal Drawings.- Topological constraints.- Topological Drawings meet Classical Theorems from Convex Geometry.- Towards a characterization of stretchable aligned graphs.- Exploring the Design Space of Aesthetics with the Repertory Grid Technique.- Storyline Visualizations with Ubiquitous Actors.- Drawing Shortest Paths in Geodetic Graphs.- Limiting Crossing Numbers for Geodesic Drawings on the Sphere.- Crossings, k-planar graphs.- Crossings between non-homotopic edges.- Improvement on the crossing number of crossing-critical graphs.- On the Maximum Number of Crossings in Star-Simple Drawings of K n with No Empty Lens.- Simple Topological Drawings of k-Planar Graphs.- 2-Layer k-Planar Graphs: Density, Crossing Lemma, Relationships, and Pathwidth.- Planarity.- Planar Rectilinear Drawings of Outerplanar Graphs in Linear Time.- Rectilinear Planarity Testing of Plane Series-Parallel Graphs in Linear Time.- New Quality Metrics for Dynamic Graph Drawing.- The Turing Test for Graph Drawing Algorithms.- Plane Spanning Trees in Edge-Colored Simple Drawings of Kn.- Augmenting Geometric Graphs with Matchings.- Graph Drawing Contest.- Graph Drawing Contest Report.