Results 211 to 220 of about 12,693 (255)
Quantum phases in twisted homobilayer transition metal dichalcogenides. [PDF]
Li B, Qiu WX, Wu F, MacDonald AH.
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Algebra Universalis, 2001
The following criterion for a variety \(\mathcal V\) is proved: \(\mathcal V\) is locally finite iff \(\mathcal V\) is generated by a regular locally finite class iff the class \(\mathcal V_{SI}\) is regularly locally finite in the weak sense. If \(\mathcal V\) has a finite signature then \(\mathcal V\) is locally finite iff \(\mathcal V\) is generated
Guram Bezhanishvili +1 more
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The following criterion for a variety \(\mathcal V\) is proved: \(\mathcal V\) is locally finite iff \(\mathcal V\) is generated by a regular locally finite class iff the class \(\mathcal V_{SI}\) is regularly locally finite in the weak sense. If \(\mathcal V\) has a finite signature then \(\mathcal V\) is locally finite iff \(\mathcal V\) is generated
Guram Bezhanishvili +1 more
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On Locally Finite Modular Lattice Varieties of Finite Height
Order, 2007The main result of the paper is the following theorem: For any natural number \(n\) there are only finitely many varieties which are of height \(\leq n\) in the lattice of varieties and generated by modular lattices of finite height. Each such variety is generated by a finite lattice.
Herrmann Christian
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The Variety Generated by Finite Locally Trivial Monoids
Southeast Asian Bulletin of Mathematics, 2001The objective of the paper is to describe the (pseudo)varieties of (left, right, or bilateral) locally trivial monoids. The authors use very elementary techniques, but fail to prove more than the known results, namely those of \textit{H. Straubing} [Semigroup Forum 24, 25-38 (1982; Zbl 0503.20024)] and the reviewer [Semigroups, theory and applications,
Weijia Jia, Jia Weijia
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Locally finite varieties of Heyting algebras
Algebra Universalis, 2005We show that for a variety $$ \mathcal{V} $$ of Heyting algebras the following conditions are equivalent: (1) $$ \mathcal{V} $$ is locally finite; (2) the
Guram Bezhanishvili +2 more
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Finite posets and topological spaces in locally finite varieties
Algebra Universalis, 2005It is proved that if a finite connected poset admits an order-preserving Taylor operation, then it has all homotopy groups trivial. This is deduced from the result of \textit{W. Taylor} [Can. J. Math. 29, 498--527 (1977; Zbl 0357.08004)] saying that such a poset has an abelian fundamental group.
Benoit Larose +2 more
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Positive universal classes in locally finite varieties
Algebra Universalis, 2010Consider a fixed type of algebras. A Q-independent sequence of algebras is a sequence\break \(A_1,A_2,A_3,\dots\) of algebras such that, for arbitrary \(i\neq j\), \(A_i\) is not a homomorphic image of a subalgebra of \(A_j\). It is proved that locally finite varieties having a Q-independent sequence have continuum many subclasses defined by ...
G Gratzer, Gratzer G
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Type Preservation In Locally Finite Varieties with the CEP
AbstractAssume that A is a finite algebra contained in a variety that has the congruence extension property and that B is a subalgebra of A. If α ≺ β in Con A and α |B ≠ β |B, then we show that α |B ≺ β |B and that there is a close connection between the type labellings of the quotients 〈α, α〉 and 〈α|B, β|B〉.
Keith A. Kearnes
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