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- W61656731 abstract "In this paper I consider algebras in the sense of Diers ([5]) in topological categories ([~, [~, [I~, [I~ , [I~, [I~, ~, [18], [I~, [20], ~, ~5] ). This notion of an algebra generalizes at the same time the notion of an algebra for a monad and the notion of a sheaf on a Grothendieck-topology. The underlying algebraic theories are defined in a natural way with respect to full and faithful dense functors. The results given here combine and generalize in an easy way some of the basic theorems of the theory of Topological Universal Algebra whose fundamental results and techniques can be found for instance in the author's survey article ([23]). The proofs are only sketched or even omitted since only standard techniques of Categorical Topology are used." @default.
- W61656731 created "2016-06-24" @default.
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- W61656731 date "1976-01-01" @default.
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- W61656731 title "On topological algebras relative to full and faithful dense functors" @default.
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- W61656731 doi "https://doi.org/10.1007/bfb0080883" @default.
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