Graph-Theoretic Concepts in Computer Science

Near-optimal dominating sets in dense random graphs in polynomial expected time.- Approximating minimum weight perfect matchings for complete graphs satisfying the triangle inequality.- Hierarchically specified unit disk graphs.- Bounded tree-width and LOGCFL.- On reduction algorithms for graphs with small treewidth.- Algorithms and complexity of sandwich problems in graphs (extended abstract).- On-line graph algorithms for incremental compilation.- Average case analysis of fully dynamic connectivity for directed graphs.- Fully dynamic maintenance of vertex cover.- Dynamic algorithms for graphs with treewidth 2.- Short disjoint cycles in graphs with degree constraints.- Efficient algorithms for tripartitioning triconnected graphs and 3-edge-connected graphs.- Towards a solution of the Holyer's problem.- Graphs, hypergraphs and hashing.- Coloring k-colorable graphs in constant expected parallel time.- Deciding 3-colourability in less than O(1.415n) steps.- A rainbow about T-colorings for complete graphs.- Approximating the chromatic polynomial of a graph.- Asteroidal triple-free graphs.- The parallel complexity of elimination ordering procedures.- Dually chordal graphs.- The size of reduced OBDDs and optimal read-once branching programs for almost all Boolean functions.- Regular marked Petri nets.- The asynchronous committee meeting problem.- Gossiping in vertex-disjoint paths mode in interconnection networks.- The folded Petersen network: A new versatile multiprocessor interconnection topology.- Fast load balancing in Cayley graphs and in circuits.- Concurrent flows and packet routing in Cayley graphs (Preliminary version).- On multi-label linear interval routing schemes.- An ‘All pairs shortest paths’ distributed algorithm using 2n 2 messages.- Linear layouts of generalized hypercubes.- Graph ear decompositions and graph embeddings.- Improved bounds for the crossing numbers on surfaces of genus g.- Two algorithms for finding rectangular duals of planar graphs.- A more compact visibility representation.