Superantichains in the Lattice of Partitions of a Set
Author:
Publisher
Wiley
Subject
Applied Mathematics
Link
http://onlinelibrary.wiley.com/wol1/doi/10.1002/sapm1984713207/fullpdf
Reference8 articles.
1. Research problem 2-1;Rota;J. Combin. Theory,1967
2. A counterexample to the generalization of Sperner's theorem;Dilworth;J. Combin. Theory,1971
3. On a problem of Rota;Canfield;Adv. in Math.,1978
4. A simple counterexample to a conjecture of Rota;Shearer;Discrete Math.,1979
5. Maximal sized antichains in partial orders;Kleitman;Discrete Math.,1971
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1. Is Canfield Right? On the Asymptotic Coefficients for the Maximum Antichain of Partitions and Related Counting Inequalities;Lecture Notes in Computer Science;2024
2. A Note on the Number of (Maximal) Antichains in the Lattice of Set Partitions;Graph-Based Representation and Reasoning;2023
3. Symmetric decompositions and the strong Sperner property for noncrossing partition lattices;Journal of Algebraic Combinatorics;2016-10-17
4. On Whitney numbers of Dowling lattices;Discrete Mathematics;1996-11
5. Large antichains in the partition lattice;Random Structures & Algorithms;1995-01
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