Graph-Theoretic Concepts in Computer Science : 15th International Workshop WG '89 Castle Rolduc, the Netherlands, June 14-16, 1989 Proceedings /
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Imprint: | Berlin, Heidelberg : Springer-Verlag, 1990. |
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Description: | 1 online resource : v.: digital. |
Language: | English |
Series: | Lecture Notes in Computer Science, 0302-9743 ; 411 Lecture notes in computer science ; 411. |
Subject: | |
Format: | E-Resource Book |
URL for this record: | http://pi.lib.uchicago.edu/1001/cat/bib/11078179 |
Table of Contents:
- Disjoint paths in the hypercube
- Time bounds for broadcasting in bounded degree graphs
- t/s-Diagnosable systems: A characterization and diagnosis algorithm
- Toward a complete representation of graphoids in graphs - Abridged Version
- CADULA - A graph-based model for monitoring CAD-processes
- On hyperedge replacement and BNLC graph grammars
- Graph rewriting systems with priorities
- Filtering hyperedge-replacement languages through compatible properties
- Describing distributed systems by categorical graph grammars
- A parser for context free plex grammars
- to PROGRESS, an attribute graph grammar based specification language
- On the complexity of optimal drawings of graphs
- Bounds to the page number of partially ordered sets
- Beyond Steiner's problem: A VLSI oriented generalization
- A fast sequential and parallel algorithm for the computation of the k-closure of a graph
- On feedback problems in digraphs
- Improved self-reduction algorithms for graphs with bounded treewidth
- Finding a minimal transitive reduction in a strongly connected digraph within linear time
- Paging binary trees with external balancing
- The complexity of graph problems for succinctly represented graphs
- An O(n log n) algorithm for 1-D tile compaction
- Weighted parallel triangulation of simple polygons
- Implementing data structures on a hypercube multiprocessor, and applications in parallel computational geometry
- k - Nearest - Neighbor Voronoi diagrams for sets of convex polygons, line segments and points
- Finding squares and rectangles in sets of points
- Combinatorial properties of abstract Voronoi diagrams.