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Locally finite varieties

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
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Evaluation of local varieties of Egyptian rice

Zeitschrift für Ernährungswissenschaft, 1981
The different nutritional ingredients of the Egyptian varieties of rice (Giza 171, Giza 172, and Giza 180) were determined. 1. The nutritive values decreased in polished varieties more than in the hulled ones. 2. A wide variation in the protein content in the different varieties was recognized. 3.
M Z, Awadalla, K G, Mekhael, M I, Hegazy
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Local Uniformization on Algebraic Varieties

The Annals of Mathematics, 1940
1. In [10] (p. 650) we have proved a uniformization theorem for zero-dimensional valuations on an algebraic surface, over an algebraically closed ground field K (of characteristic zero). In the present paper we generalize this theorem to algebraic varieties, and on the basis of this generalization we obtain a solution of the problem of local ...
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Local Varieties and Their Importance

Directorate National Botanical Garden of Turkiye
Local varieties, which are one of the important elements of cultural heritage, continue to exist today by being carried from generation to generation. These varieties, which are called by different names such as local varieties, village varieties-village populations, old varieties, amateur varieties, are defined as medium-yielding, variable populations
Gülbahar DEMİRBOĞA   +2 more
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Varieties of Local Knowledge

2015
The first question of this research is to enable an exploration of the tensions that exist at the nexus between environmental governance and environmental management. This chapter also considers how knowledges of best practice environmental management move across and between international, national and local scales of environmental governance and ...
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Local Varieties

Abstract This chapter examines the position of English in four representative civic or ‘Redbrick’ universities in the first half of the twentieth century. Manchester was the biggest of the civic universities, and the one most influenced by German ideals of ‘research’ and the ‘seminar’. During the long professorships of C. H.
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ON LOCAL FINITENESS IN VARIETIES OF ASSOCIATIVE ALGEBRAS

Mathematics of the USSR-Sbornik, 1982
A variety of algebras is called distinguished if there is a countably generated, locally finite algebra such that any other countably generated locally finite algebra is a homomorphic image of . This article continues the investigation of the question of when a variety of associative algebras is distinguished.For example, if the ground field is ...
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LOCAL NILPOTENCY IN VARIETIES OF GROUPS WITH OPERATORS

Russian Academy of Sciences. Sbornik Mathematics, 1994
Let \(\Omega\) be a finite group of operators and \(\mathcal M\) a variety of \(\Omega\)-groups, defined by the \(\Omega\)-identities \(\{v_ \alpha\}\). Then \(\{\overline{v_ \alpha}\}\) denotes the family of (ordinary) group identities which is obtained from \(\{v_ \alpha\}\) by replacing all operators from \(\Omega\) by \(1\) and \(\overline{\mathcal
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On Cycles on Compact Locally Symmetric Varieties

Monatshefte f?r Mathematik, 2002
Let \(G\) be a connected simply connected semisimple algebraic group defined and anisotropic over \(\mathbb Q\), and let \(\Gamma\) be a torsion-free cocompact arithmetic subgroup of \(G(\mathbb Q)\). Assuming that the Riemannian symmetric space \(X = G(\mathbb R)/K_\infty\) with \(K_\infty\) being a maximal compact subgroup has a \(G(\mathbb R ...
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Localization for Singular Varieties

1991
In this chapter we prove a localisation theorem of Quillen for singular varieties, and a generalisation of it due to Levine. These are then used to prove the so called “fundamental theorem” (9.8) which computes Ki(A[t, t−1]), and to relate the study of 0-cycles on normal surfaces to modules of finite length and finite projective dimension over the ...
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