The Steenrod Algebra and Other Copolynomial Hopf Algebras | Zendy

Crossley M. D. | Zendy

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The Steenrod Algebra and Other Copolynomial Hopf Algebras

Author(s) -

Crossley M. D.

Publication year - 2000

Publication title -

bulletin of the london mathematical society

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 2.396

H-Index - 48

eISSN - 1469-2120

pISSN - 0024-6093

DOI - 10.1112/s0024609300007128

Subject(s) - steenrod algebra , mathematics , hopf algebra , representation theory of hopf algebras , algebra over a field , division algebra , quasitriangular hopf algebra , pure mathematics , mathematics subject classification , polynomial , cellular algebra , filtered algebra , quantum group , algebra representation , mathematical analysis

We say that a Hopf algebra is copolynomial if its dual is polynomial as an algebra. We re‐derive Milnor's result that the mod 2 Steenrod algebra is copolynomial by means of a more general result that is also applicable to a number of other related Hopf algebras. 1991 Mathematics Subject Classification 55S10, 16W30.

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