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On the number of components of a recursive graph

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Part of the book series: Lecture Notes in Computer Science ((LNCS,volume 583))

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References

  1. D. R. Bean, Effective Coloration, J. of Symbolic Logic, 1976, 41, pp. 469–480.

    Google Scholar 

  2. R. J. Beigel, Unbounded Searching Algorithms, SIAM J. Computing, 1990, vol. 19, no. 3, pp. 522–537.

    Google Scholar 

  3. R. J. Beigel and W. I. Gasarch, On the Complexity of Finding the Chromatic Number of a Recursive Graph I: The Bounded Case, Annals of Pure and Applied Logic, 1989, 45, pp. 1–38.

    Google Scholar 

  4. R. J. Beigel and W. I. Gasarch, On the Complexity of Finding the Chromatic Number of a Recursive Graph II: The Unbounded Case, Annals of Pure and Applied Logic, 1989, 45, pp. 227–246.

    Google Scholar 

  5. R. J. Beigel and W. I. Gasarch and J. T. Gill and J. Owings, Terse, Superterse, and Verbose Sets, Technical Report no. 1806, U. of Maryland at College Park, Dept. of Computer Science, 1987, Accepted to appear in Information and Computation.

    Google Scholar 

  6. J. L. Bentley and A. C. C. Yao, An Almost Optimal Algorithm for Unbounded Searching, Information Processing Letters, August, 1976, 5, pp. 82–87.

    Google Scholar 

  7. R. G. Gallagher, Information Theory and Reliable Communication, 1968, John Wiley, Ney York.

    Google Scholar 

  8. David Harel, Hamiltonian Paths in Infinite Graphs, Proc. of the 23rd Annual Symposium on Theory of Computation, 1991, pp. 220–229.

    Google Scholar 

  9. D. E. Knuth, Supernatural Numbers, in The Mathematical Gardner, D. A. Klarner, editor, 1981, pp. 310–325, Wadsworth International, publisher, Belmont, CA.

    Google Scholar 

  10. Martin Kummer, A Proof of Beigel's Cardinality Conjecture, Universität Karlsruhe, Fakultät für Informatik, 1991, 5, Postfach 6980, D-7500 Kaisruhe 1, FRG. To appear in the Journal of Symbolic Logic.

    Google Scholar 

  11. A. Manaster and J. Rosenstein, Effective Matchmaking and k-chromatic graphs, Proc. of the American Mathematical Society, 1973, 39, pp. 371–378.

    Google Scholar 

  12. H. Rogers Jr., Theory of Recursive Functions and Effective Computability, 1967, McGraw-Hill, New York.

    Google Scholar 

  13. R. I. Soare, Recursively Enumerable Sets and Degrees, Omega Series, 1987, Springer, Berlin.

    Google Scholar 

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Imre Simon

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© 1992 Springer-Verlag Berlin Heidelberg

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Gasarch, W.I., Guimarães, K.S. (1992). On the number of components of a recursive graph. In: Simon, I. (eds) LATIN '92. LATIN 1992. Lecture Notes in Computer Science, vol 583. Springer, Berlin, Heidelberg. https://doi.org/10.1007/BFb0023828

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  • DOI: https://doi.org/10.1007/BFb0023828

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  • Publisher Name: Springer, Berlin, Heidelberg

  • Print ISBN: 978-3-540-55284-0

  • Online ISBN: 978-3-540-47012-0

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