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On the rank polynomial of the lattice of order ideals ...
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由 E Munarini 著作2002被引用 35 次 — In this paper, we study the rank polynomial of the distributive lattice of order ideals of fences and crowns. In particular, we prove the unimodality of ...
On the rank polynomial of the lattice of order ideals ...
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由 E Munarini 著作2002被引用 35 次 — In this paper, we study the rank polynomial of the distributive lattice of order ideals of fences and crowns. In particular, we prove the unimodality of ...
On the rank polynomial of the lattice of order ideals ...
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2024年10月22日 — In this paper, we study the rank polynomial of the distributive lattice of order ideals of fences and crowns. In particular, we prove the ...
On the rank polynomial of the lattice of order ideals of fences and ...
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Semantic Scholar extracted view of "On the rank polynomial of the lattice of order ideals of fences and crowns" by E. Munarini et al.
On the rank polynomial of the lattice of order ideals of fences ...
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In this paper, we study the rank polynomial of the distributive lattice of order ideals of fences and crowns. In particular, we prove the unimodality of ...
A182899
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E. Munarini and N. Zagaglia Salvi, On the Rank Polynomial of the Lattice of Order Ideals of Fences and Crowns, Discrete Mathematics 259 (2002), 163-177.
A182897
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Zagaglia Salvi, On the rank polynomial of the lattice of order ideals of fences and crowns, Discrete Mathematics 259 (2002), 163-177. LINKS. Table of n, a(n) ...
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arXiv:2112.00518v1 [math.CO] 1 Dec 2021
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由 EK Oğuz 著作2021被引用 22 次 — The lattice J(α) is ranked by the size of the ideals, with a generating polynomial R(α; q) = PI∈J(α) qI, called the rank polynomial.
Ideal Lattices of Fence Posets and Rank Unimodality
Universität Wien
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由 EK Oguz 著作 — Lower order ideals of F(α) ordered by inclusion give a distributive lattice which we denote by J(α). The lattice J(α) is ranked by the size of the ideals, with ...
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https://www2.math.ethz.ch/EMIS/journals/SLC/wpaper...
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... {On the rank polynomial of the lattice of order ideals of fences and crowns}, volume = {259}, journal = {Discrete Mathematics}, doi = {10.1016/S0012-365X(02) ...
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