On the Structure of Hopf Algebras

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Annals of Mathematics

On the Structure of Hopf Algebras

Author(s): John W. Milnor and John C. Moore

Reviewed work(s):

Source:

The Annals of Mathematics, Second Series, Vol. 81, No. 2 (Mar., 1965), pp. 211-264

Published by:

Annals of Mathematics

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http://www.jstor.org/stable/1970615

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Document Outline

Article Contents
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Issue Table of Contents
- The Annals of Mathematics, Second Series, Vol. 81, No. 2 (Mar., 1965), pp. 195-472
  - Embeddings in the Trivial Range [pp. 195-210]
  - On the Structure of Hopf Algebras [pp. 211-264]
  - Realization of Hermitian Symmetric Spaces as Generalized Half-planes [pp. 265-288]
  - Weighted Approximation for Algebras and Modules of Continuous Functions: Real and Self-Adjoint Complex Cases [pp. 289-302]
  - Quadratic Forms Θ and Θ-Fibre-Bundles [pp. 303-340]
  - A Theorem on Planar Covering Surfaces with Applications to 3-Manifolds [pp. 341-355]
  - Relations Among Characteristic Classes: II [pp. 356-363]
  - On L_p Multipliers [pp. 364-379]
  - Formal Complex Multiplication in Local Fields [pp. 380-387]
  - Deformation of Structures on Manifolds Defined by Transitive, Continuous Pseudogroups. Part III: Structures Defined by Elliptic Pseudogroups [pp. 389-450]
  - On the Extension of Holomorphic Functions from the Boundary of a Complex Manifold [pp. 451-472]

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