An upper bound on the size of the snake-in-the-box

Author:

Z�mor Gilles

Publisher

Springer Science and Business Media LLC

Subject

Computational Mathematics,Discrete Mathematics and Combinatorics

Reference12 articles.

1. H. L. Abbot: Some Problems in Combinatorial Analysis, PhD thesis, University of Alberta, Edmonton, Canada, 1965.

2. H. L. Abbot andM. Katchalski: On the construction of snake in the box codes,Utilitas Mathematica,40 (1991), 97?116.

3. L. Danzer andV. Klee: Length of snakes in boxes,J. Combin. Theory,2 (1967), 258?265.

4. K. Deimer: A new upper bound for the length of snakes,Combinatorica,5 (1985), 109?120.

5. R. J. Douglas: Upper bounds on the length of circuits of even spread in thed-cube,J. Combin. Theory,7 (1969), 206?214.

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