Norbert Seifter

(Former)

Research output

  1. Published

    $k$-dominating sets of cardinal products of paths

    Seifter, N. & Klobucar, A., 2000, In : European journal of combinatorics .

    Research output: Contribution to journalArticleResearchpeer-review

  2. Published

    A bound for groups of linear growth

    Seifter, N. & Imrich, W., 1987, In : Archiv der Mathematik.

    Research output: Contribution to journalArticleResearchpeer-review

  3. Published

    A note on bounded automorphisms of infinite graphs

    Seifter, N., Godsil, C., Imrich, W., Watkins, M. & Woess, W., 1989, In : Graphs and combinatorics .

    Research output: Contribution to journalArticleResearchpeer-review

  4. Published

    A note on infinite transitive graphs

    Seifter, N., 1986, In : Discrete mathematics.

    Research output: Contribution to journalArticleResearchpeer-review

  5. Published

    A note on the growth of transitive graphs

    Seifter, N. & Imrich, W., 1989, Discrete Math..

    Research output: Chapter in Book/Report/Conference proceedingConference contribution

  6. Published

    A survey on graphs with polynomial growth

    Seifter, N. & Imrich, W., 1991, Discrete Math..

    Research output: Chapter in Book/Report/Conference proceedingChapter

  7. Published

    Approximating graphs with polynomial growth

    Seifter, N. & Woess, W., 2000, In : Glasgow mathematical journal.

    Research output: Contribution to journalArticleResearchpeer-review

  8. Published

    Automorphism groups of covering graphs

    Seifter, N. & Trofimov, V. I., 1997, In : Journal of combinatorial theory. Series B.

    Research output: Contribution to journalArticleResearchpeer-review

  9. Published

    Automorphism groups of graphs with linear growth

    Seifter, N., 1992, In : Glasnik matematički.

    Research output: Contribution to journalArticleResearchpeer-review

  10. Published

    Automorphism groups of graphs with quadratic growth

    Seifter, N. & Trofimov, V. I., 1997, In : Journal of combinatorial theory. Series B.

    Research output: Contribution to journalArticleResearchpeer-review

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