Graphtheoretic concepts in computer science : proceedings of the International Workshop WG 80, Bad Honnef, June 15-18, 1980

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Graphtheoretic concepts in computer science : proceedings of the International Workshop WG 80, Bad Honnef, June 15-18, 1980

edited by Hartmut Noltemeier

(Lecture notes in computer science, 100)

Springer-Verlag, 1981

  • : gw
  • : us

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Includes bibliographies

Description and Table of Contents

Table of Contents

The post-office problem and related questions.- Series of graphs generated by rational machines.- On linearizing graphs.- Set-theoretic concepts in programming languages and their implementation.- Graph rewriting and automatic, machine-independent program optimization.- Properties of ordered graph grammars.- The power of a one-dimensional vector of processors.- A new data structure for representing sorted lists.- On the use of some almost sure graph properties.- On a generalization of heaps.- Graph grammars and the complexity gap in the isomorphism problem for acyclic digraphs.- Issues in the study of graph embeddings.- Schema hypergraphs:A formalism to investigate logical data base design.- The use of transitively irreducible kernels of full families of functional dependencies in logical data base design.- Graph algorithms for the synthesis and manipulation of data base schemes.- The analysis of search trees: A survey.- A framework for data structures.- Investigating programs in terms of partial graphs.- An observation concerning the complexity of problems with few solutions and its application to cryptography.- Bounding the bandwidth of NP-complete problems.- The complexity of path problems in graphs and path systems of bounded bandwidth.- A comparison between petri-nets and graph grammars.- A graph grammar representation of nonsequential processes.- Reachability homomorphisms on nets.- A birds eye view to path problems.- The chinese postman problem for mixed graphs.- Alternating cycle covers and paths.- Generating all planar 0-,1-,2-,3-connected graphs.- Optimal (s,t)-cuts.- F-factors, perfect matchings and related concepts.

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