The subregular variety to the variety of special lattices

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The Gorenstein and Normal Properties of the Subregular Variety of a Variety of Special Lattices over Witt Vectors

We recall the basic geometric properties of the projective variety Latn r (K) parametrizing a family of special lattices over Witt vectors proved in [Hab05, HS, San04]. In this paper, we prove that a particular set of subvarieties of Latn r (K) are normal and Gorenstein. The set contains the subregular variety, that is, the complement of the smooth locus, of Latn r (K).

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Gorenstein and Normal Properties of the Subregular Variety of a Variety of Special Lattices over Witt Vectors

We recall the basic geometric properties of the projective variety Latn r (K) parametrizing a family of special lattices over Witt vectors proved in [Hab05, HS, San04]. They are ’Schubert varieties’ in the analog of the affine Grassmannian for G = SL(n) over a complete local field of mixed characteristic, and are normal and Gorenstein [HS]. In this paper, we prove that there exists a set of sub...

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Splittings in the variety of residuated lattices

The operation ‘·’, often called fusion is distributive over join. In finite residuated lattices, fusion and join determine residuation uniquely, although residuation cannot be defined equationally from other operations. The class R of residuated lattices is a variety. It is arithmetical, has CEP, and is generated by its finite members (cf. [7]). It is also congruence 1-regular, i.e., for any co...

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Two Notes on the Variety Generated by Planar Modular Lattices

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ژورنال

عنوان ژورنال: Journal of Pure and Applied Algebra

سال: 2011

ISSN: 0022-4049

DOI: 10.1016/j.jpaa.2010.06.007