Results 221 to 230 of about 1,634,119 (265)
A geometric criterion links HIV-1 capsid topography to its biophysical properties and function. [PDF]
Li W +4 more
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Embedding Ordered Sets into Distributive Lattices
Order, 2015In this paper, the author investigates the decision problem: DistPO: Given a finite ordered set, is it embeddable into a distributive lattice with preservation of existing meets and joins? The main result of the paper is that DistPO is NP-complete.
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Ordered sets, lattices, and universal algebra
1994Abstract It is of course impossible to give a full account of ordered sets, lattices, and universal algebra in a few pages, so we refer the reader to the various books cited in the bibliography. Nevertheless, in order to make this monograph reasonably selfcontained, we shall summarise in this introductory chapter the fundamental notions ...
T S Blyth, J C Varlet
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Completely lattice L-ordered sets with and without L-equality
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Martinek, Pavel
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This book is another publication in the recent surveys of ordered sets and lattices. The papers, which might be characterized as "reviews of reviews," are based on articles reviewed in the Referativnyibreve Zhurnal: Matematika from 1978 to 1982.
Kh. Drashkovicheva +7 more
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Mathematical Notes
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Applied Soft Computing, 2015
Graphical abstractDisplay Omitted HighlightsConcept of lattice ordered soft sets is introduced.This type of soft sets can help to represent linguistic terms having certain order.Properties of lattice order soft sets have been studied.Some algebraic structures associated with this type of soft sets have been given.In certain decision making problems ...
Muhammad Irfan Ali +3 more
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Graphical abstractDisplay Omitted HighlightsConcept of lattice ordered soft sets is introduced.This type of soft sets can help to represent linguistic terms having certain order.Properties of lattice order soft sets have been studied.Some algebraic structures associated with this type of soft sets have been given.In certain decision making problems ...
Muhammad Irfan Ali +3 more
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The Lattice of Completions of an Ordered Set
Order, 1997The join dense completions of an ordered set \(P\) form a complete lattice \(K(P)\). Its least element is \(\mathcal O(P)\), the lattice of all order ideals of \(P\), and its greatest element is \(\mathcal M(P)\), the Dedekind-MacNeille completion of \(P\). It is isomorphic to an ideal of the lattice of all closure operators on \(\mathcal O(P)\).
Nation, J. B., Pogel, Alex
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Lattices of Order-Convex Sets of Forests
Order, 2009Let \((P,\leq)\) be a partially ordered set. A set \(A\subseteq P\) is order-convex if for any \(x,y\in A\), \(x \leq z\leq y\) implies that \(z\in A\). Let \(\mathbf{Co}(P)\) denote the lattice of convex subsets of \(P\) under inclusion; such lattices will be called convexity lattices. For a class \(\mathcal{K}\) of posets, let \(\mathbf{Co}(\mathcal {
Marina V. Semenova +1 more
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