A Ramsey-Sperner theorem

Author:

Füredi Z.

Publisher

Springer Science and Business Media LLC

Subject

Discrete Mathematics and Combinatorics,Theoretical Computer Science

Reference16 articles.

1. de Bruijn, N.G., Kruijswijk, D., Tengbergen, C. van E.: On the set of divisors of a number. Nierw Arch. Wisk.23, 191–193 (1949-51).

2. Chung, F.R.K., Graham, R.L.: private communication

3. Erdös, P.L., Katona, G.O.H.: The convex hull of theM-part Sperner families (to appear)

4. Griggs, J.R., Kleitman, D.J.: A three part Sperner theorem. Discrete Math.17, 281–289 (1977)

5. Griggs, J.R.: Another three-part Sperner theorem. Stud. Appl. Math.57, 181–184 (1977).

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1. A tour of M-part L-Sperner families;Journal of Combinatorial Theory, Series A;2011-02

2. Extremal Problems for Sets Forming Boolean Algebras and Complete Partite Hypergraphs;Journal of Combinatorial Theory, Series A;1999-11

3. Solution of the Littlewood-Offord Problem in High Dimensions;The Annals of Mathematics;1988-09

4. Ramsey–Sperner theory;Discrete Mathematics;1987

5. Convex hulls of more-part Sperner families;Graphs and Combinatorics;1986-12

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