The Size of the Largest Antichain in the Partition Lattice

Author:

Canfield E.Rodney

Publisher

Elsevier BV

Subject

Computational Theory and Mathematics,Discrete Mathematics and Combinatorics,Theoretical Computer Science

Reference21 articles.

1. Combinatorial Theory;Aigner,1979

2. The number of monotonek;Alekseev;Problemy Kibernet.,1974

3. Independent process approximations for random combinatorial structures;Arratia;Adv. in Math.,1994

4. A generalization of Sperner's lemma;Baker;J. of Combinatorial Theory,1969

5. On a problem of Rota;Canfield;Adv. in Math.,1978

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1. A Note on the Number of (Maximal) Antichains in the Lattice of Set Partitions;Graph-Based Representation and Reasoning;2023

2. The symmetric group, ordered by refinement of cycles, is strongly Sperner;Proceedings of the American Mathematical Society;2021-04-27

3. The restricted partition lattices;Journal of Algebraic Combinatorics;2019-10-25

4. Chains, antichains, and complements in infinite partition lattices;Algebra universalis;2018-04-20

5. Morphisms for resistive electrical networks;Discrete Applied Mathematics;2014-01

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