Saturated and epimorphically closed varieties of semigroups
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Abstract We establish a necessary condition ( E ) for a semigroup variety to be closed under the taking of epimorphisms and a necessary condition ( S ) for a variety to consist entirely of saturated semigroups. Condition ( S ) is shown to be sufficient for heterotypical varieties and a stronger condition ( S ′) is shown to be sufficient for homotypical varieties.Cite
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The aim of the present paper is to give some general surjectivity theorems for multifunctions using tangent cones and generalized differentiability assumptions.
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In this paper we consider a generalization to analytic multifunctions of the classical Hardy space theory of analytic functions on the unit disc. With \K(lambda) = sup (\z\; z is an element of K(lambda)) we define the Nevanlinna class N and the classes H
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