Reduced incidence algebras description of cobweb posets and KoDAGs

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Reduced Incidence algebras description of cobweb posets and KoDAGs

The notion of reduced incidence algebra of an arbitrary cobweb poset is delivered.

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On incidence algebras description of cobweb posets

Abstract The explicite formulas for Möbius function and some other important elements of the incidence algebra of an arbitrary cobweb poset are delivered. For that to do one uses Kwaśniewski’s construction of his cobweb posets [8, 9]. The digraph representation of these cobweb posets constitutes a newly discovered class of orderable DAG’s [12, 6, 1] named here down KoDAGs with a kind of univers...

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Characterization of Cobweb Posets as KoDAGs

The characterization of the large family of cobweb posets as DAGs and oDAGs is given. The dim 2 poset such that its Hasse diagram coincide with digraf of arbitrary cobweb poset Π is constructed. AMS Subject Classification: 05C20, 05C75, 06A07, 11B39

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Cobweb posets - Recent Results

SUMMARY Cobweb posets uniquely represented by directed acyclic graphs are such a generalization of the Fibonacci tree that allows joint combinatorial interpretation for all of them under admissibility condition. This interpretation was derived in the source papers ([6,7] and references therein to the first author).[7,6,8] include natural enquires to be reported on here. The purpose of this pres...

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On Cobweb posets tiling problem

Kwaśniewski’s cobweb posets uniquely represented by directed acyclic graphs are such a generalization of the Fibonacci tree that allows joint combinatorial interpretation for all of them under admissibility condition. This interpretation was derived in the source papers and it entailes natural enquieres already formulated therein. In our note we response to one of those problems. This is a tili...

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ژورنال

عنوان ژورنال: Bulletin de la Société des Sciences et des Lettres de Łódź. Série: Recherches sur les Déformations

سال: 2017

ISSN: 0459-6854,2450-9329

DOI: 10.26485/0459-6854/2017/67.1/5