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On a Conjecture on the Sperner Property
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由 X Zha 著作1989被引用 9 次 — A theorem of finite sets, in: Theory of Graphs, Proceedings of a Colloquium held at Tihang, 1966, Akademiai Kiado (1968), pp. 187-207.
On a Conjecture on the Sperner Property
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由 X ZHA 著作被引用 9 次 — INTRODUCTION. Let P be a finite partially ordered set with rank function r(x), and Pk be all the elements in P whose ranks are k.
(PDF) On a Conjecture on the Sperner Property | Xiaoya Zha
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The work investigates the Sperner property in finite partially ordered sets (posets), specifically examining a conjecture by Ko-wei Lih regarding the conditions ...
On a Conjecture on the Sperner Property
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We present a new class of LYM orders, which generalizes Lih's result and is a common generalization of Griggs' result and a result of West, Harper and Daykin.
(Open Access) On a Conjecture on the Sperner Property (1989)
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TL;DR: This paper makes extensive use of fundamental theorems concerning the preservation of Sperner-type properties under direct products of posets under set- ...
Proof of a conjecture on the Sperner property ...
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由 J Wang 著作1998被引用 15 次 — It is conjectured that the lattice has the Sperner property. Whenk=1, the conjecture is true since it is isomorphic to the subspace lattice, and Stanley has ...
On a conjecture on the Sperner property - MaRDI portal
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2024年1月31日 — On a conjecture on the Sperner property · Sperner families over a subset · Intersection theorems for systems of finite sets · Unnamed Item · Unnamed ...
The EGH Conjecture and the Sperner property of complete ...
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由 T Harima 著作2016被引用 2 次 — The EGH conjecture says that if I is a graded ideal in A, then there should be an ideal J in B such that B/J and A/I have the same Hilbert ...
Proof of a conjecture on the Sperner property ...
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由 J Wang 著作1998被引用 15 次 — It is conjectured that the lattice has the Sperner property. When k = 1, the conjecture is true since it is isomorphic to the subspace lattice, and Stanley has ...
On Lih's Conjecture concerning Spernerity
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由 DGC Horrocks 著作1999被引用 5 次 — This property, namely that the maximum size of an antichain equals the size of the largest rank of the poset, is now known as the Sperner property. In examining ...