Graph Drawing de Jan Kratochvil

Graph Drawing

Jan Kratochvil

en Limba Engleză Paperback – 22 dec 1999

The range of issues considered in graph drawing includes algorithms, graph theory, geometry, topology, order theory, graphic languages, perception, app- cations, and practical systems. Much research is motivated by applications to systems for viewing and interacting with graphs. The interaction between th- retical advances and implemented solutions is an important part of the graph drawing eld. The annually organized graph drawing symposium is a forum for researchers, practitioners, developers, and users working on all aspects of graph visualization and representations. The preceding symposia were held in M- treal (GD’98), Rome (GD’97), Berkeley (GD’96), Passau (GD’95), Princeton (GD’94), and Paris (GD’93). The Seventh International Symposium on Graph Drawing GD’99 was or- nized at Sti r n Castle, in the vicinity of Prague, Czech Republic. This baroque castle recently restored as a hotel and conference center provided a secluded place for the participants, who made good use of the working atmosphere of the conference. In total the symposium had 83 registered participants from 16 countries.

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Cuprins

Invited Talk.- The Anatomy of a Geometric Algorithm.- Orthogonality I.- Turn-Regularity and Planar Orthogonal Drawings.- Combining Graph Labeling and Compaction.- Almost Bend-Optimal Planar Orthogonal Drawings of Biconnected Degree-3 Planar Graphs in Quadratic Time.- Fully Dynamic 3-Dimensional Orthogonal Graph Drawing.- Levels I.- An E log E Line Crossing Algorithm for Levelled Graphs.- Level Planar Embedding in Linear Time.- Higres — Visualization System for Clustered Graphs and Graph Algorithms.- Clusters I.- Partitioning Approach to Visualization of Large Graphs.- Graph Clustering Using Distance-k Cliques.- Drawing I.- A Framework for Circular Drawings of Networks.- Drawing Planar Graphs with Circular Arcs.- Drawing Graphs in the Hyperbolic Plane.- Invited Talk.- Graph Planarity and Related Topics.- Planarity.- Grid Drawings of Four-Connected Plane Graphs.- Graph Embedding with Topological Cycle-Constraints.- Embedding Vertices at Points: Few Bends Suffice for Planar Graphs.- The Constrained Crossing Minimization Problem.- Clusters II.- Planarity-Preserving Clustering and Embedding for Large Planar Graphs.- An Algorithm for Drawing Compound Graphs.- Levels II.- The Vertex-Exchange Graph: A New Concept for Multi-level Crossing Minimisation.- Using Sifting for k-Layer Straightline Crossing Minimization.- On 3-Layer Crossings and Pseudo Arrangements.- Applications.- Visualizing Algorithms for the Design and Analysis of Survivable Networks.- LayoutShow: A Signed Applet/Application for Graph Drawing and Experimentation.- Centrality in Policy Network Drawings.- Straight-Line Drawings of Protein Interactions.- Invited Talk.- Art of Drawing.- Symmetry.- An Heuristic for Graph Symmetry Detection.- Isomorphic Subgraphs.- Orthogonality II.- Orthogonal and Quasi-upwardDrawings with Vertices of Prescribed Size.- Multi-dimensional Orthogonal Graph Drawing with Small Boxes.- Representations.- Geometric Realization of Simplicial Complexes.- Visibility Representations of Complete Graphs.- Triangle-Free Planar Graphs as Segments Intersection Graphs.- Drawing II.- A Force-Directed Algorithm that Preserves Edge Crossing Properties.- Proximity and Trees.- Rectangle of Influence Drawings of Graphs without Filled 3-Cycles.- Voronoi Drawings of Trees.- Infinite Trees and the Future.- Latour — A Tree Visualisation System.- Graph Drawing Contest.- Graph-Drawing Contest Report.- Hunting Down Graph B.- Posters.- Orthogonal and Straight-Line Drawings of Graphs with Succinct Representations.- Electronic Biochemical Pathways.