Results 11 to 20 of about 139,433 (116)
ON COMPLETE CONGRUENCE LATTICES OF COMPLETE MODULAR LATTICES [PDF]
International Journal of Algebra and Computation, 1991 The lattice of all complete congruence relations of a complete lattice is itself a complete lattice. In 1988, the second author announced the converse: every complete lattice L can be represented as the lattice of complete congruence relations of some complete lattice K.
R. FREESE, G. GRÄTZE, E. T. SCHMIDT
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Polarity in a Completely Distributive Complete Lattice [PDF]
Proceedings of the American Mathematical Society, 1988 We introduce p p -bases in completely distributive complete polarity lattices and give a procedure for generating these lattices by p p -bases.
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Complete relations on fuzzy complete lattices [PDF]
Fuzzy Sets and Systems, 2017 Preprint submitted to Fuzzy Sets and ...
Konecny, Jan, Krupka, Michal
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FUZZY CONNECTIONS AND COMPLETENESS IN COMPLETE RESIDUATED LATTICES [PDF]
Korean Journal of Mathematics, 2013 Summary: In this paper, we investigate the properties of fuzzy Galois (dual Galois, residuated, dual residuated) connections in a complete residuated lattice \(L\).
Kim, Yong Chan, Kim, Young Sun
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Complete intersection lattice ideals
Journal of Algebra, 2005 In this paper we completely characterize lattice ideals that are complete intersections or equivalently complete intersections finitely generated semigroups of $\bz^n\oplus T$ with no invertible elements, where $T$ is a finite abelian group. We also characterize the lattice ideals that are set-theoretic complete intersections on binomials.
Morales, M., Thoma, A.
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Free completely distributive lattices [PDF]
Proceedings of the American Mathematical Society, 1979 We show that the usual construction of the free distributive lattice on n generators generalizes to an arbitrary quantity of generators and actually yields a free completely distributive lattice. Furthermore, for an infinite number of generators the cardinality of the corresponding free completely distributive lattice is exactly that of the power set ...
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A complete lattice technicolor model [PDF]
International Journal of Modern Physics A, 2014 We construct a lattice gauge theory using reduced staggered fermions and gauge fields which provides a nonperturbative realization of a complete technicolor model; one which treats both strong and weakly coupled gauge sectors on an equal footing. We show that the model is capable of developing a Higgs phase at nonzero lattice spacing via the formation
Catterall, Simon, Veernala, Aarti
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Completely distributive latices [PDF]
Fundamenta Mathematicae, 1983 A map p from a complete lattice L to itself is said to \(\vee\)-define L, if \(a=\sup\{b|\) \(a\nleq p(b)\}\) for all a,\(b\in L\). The main result: A complete lattice is completely distributive if and only if there exists a map p:\(L\to L\) which \(\vee\)-defines L. Several examples are given and some known characterizations of completely distributive
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Неограниченная порядковая сходимость и теорема Гордона
Владикавказский математический журнал, 2019 The celebrated Gordons theorem is a natural tool for dealing with universal completions of Archimedean vector lattices. Gordons theorem allows us to clarify some recent results on unbounded order convergence.
E. Emelyanov +2 more
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Structure of completely distributive complete lattices
Indagationes Mathematicae (Proceedings), 1987 A lattice with 0 is called dense if 0 is meet-irreducible. The author proves the following simple theorem: If L is a non trivial dense complete chain, the lattice morphisms from L to I (the real unit interval, with the usual order) separate the points (for every ...
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