The mod 2 dual Steenrod algebra as a subalgebra of the mod 2 dual Leibniz-Hopf algebra

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Springer Heidelberg

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info:eu-repo/semantics/openAccess

Abstract

The mod 2 Steenrod algebra A(2) can be defined as the quotient of the mod 2 Leibniz-Hopf algebra F-2 by the Adem relations. Dually, the mod 2 dual Steenrod algebra A(2)(*)can be thought of as a sub-Hopf algebra of the mod 2 dual Leibniz-Hopf algebra F-2(*). We study A(2)(*)and F(2)(*)from this viewpoint and give generalisations of some classical results in the literature.

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Leibniz-Hopf algebra, Steenrod algebra, Adem relation, Hopf algebra, Conjugation, Antipode

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Journal of Homotopy and Related Structures

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12

Issue

3

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