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- W2068201757 abstract "In their paper [4] Hunton and Turner set up the framework for homological algebra of coalgebraic rings and coalgebraic modules, which arise naturally in the study of ordinary and generalized homologies of infinite loop spaces. Their language has proved to be a useful tool both for describing (see eg Hunton and Turner [5] and Kashiwabara and Wilson [7]) and computing (see Kashiwabara [6]) homology of infinite loop spaces. Of course, such objects tend to get equipped with extra structures. For example the Steenrod algebra [11], the Dyer–Lashof algebra [3] or the algebra of cohomology operations for appropriate generalized cohomology theory (see Adams [1]) may act on these objects. Thus it is natural to ask if these actions can be extended to the algebraic constructions defined by Hunton and Turner, notably to the coalgebraic tensor product." @default.
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- W2068201757 date "2010-08-11" @default.
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- W2068201757 title "Coalgebraic tensor product and homology operations" @default.
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