Results 171 to 180 of about 6,492 (203)
Algebraic Representations of Entropy and Fixed-Sign Information Quantities. [PDF]
Entropy (Basel)Down KJA, Mediano PAM.
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PERSISTENT INTERACTION TOPOLOGY IN DATA ANALYSIS. [PDF]
Found Data SciLiu J, Chen D, Wei GW.
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The Abelian group structure of full factorial designs. [PDF]
Front PsycholAltieri NA.
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Towards a Tensor Product Structure-Grounded Mereology. [PDF]
Entropy (Basel)Pasqualini M, Fortin S.
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On the poset of all posets on n elements
Discrete Applied Mathematics, 1994 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
William T Trotter
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Journal of Algorithms, 1999 This article presents an algorithm which computes the dimension of an arbitrary finite poset (partial order set). This algorithm is based on the chromatic number of a graph instead of the classical approach based on the chromatic number of some ...
Javier Montero, Javier Yanez
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Wilcox posets and parallelism in posets
Asian-European Journal of Mathematics, 2015In this paper, we have shown that any complemented modular poset of finite length can be reduced to a weakly modular [Formula: see text]-symmetric poset called Wilcox poset. The concept of parallelism has been generalized to posets. The properties of singular elements, modularity and parallelism are studied in a Wilcox poset.
Shewale, R. S., Kharat, Vilas
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Order, 2005
The authors introduce the notion of homomorphism and of a congruence relation for arbitrary partially ordered set (poset). Let \(P\) be a poset and \(Q\) a subposet of \(P\). Then \(Q\) is said to be an \(l\)-subposet of \(P\) if the identity map \(Q\to P\) is a homomorphism.
Alfonz Haviar, Judita Lihová
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The authors introduce the notion of homomorphism and of a congruence relation for arbitrary partially ordered set (poset). Let \(P\) be a poset and \(Q\) a subposet of \(P\). Then \(Q\) is said to be an \(l\)-subposet of \(P\) if the identity map \(Q\to P\) is a homomorphism.
Alfonz Haviar, Judita Lihová
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Mathematical Logic Quarterly, 1992
AbstractIn this paper we give new criterions for left distributive posets to have neatest representations. We also illustrate a construction that would embed left distributive posets into representable semilattices.
Yungchen Cheng, Paula Kemp
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AbstractIn this paper we give new criterions for left distributive posets to have neatest representations. We also illustrate a construction that would embed left distributive posets into representable semilattices.
Yungchen Cheng, Paula Kemp
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Order, 2008
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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