Taming Wild Extensions: Hopf Algebras and Local Galois Module Theory

By Lindsay N. Childs. 2000

155 citations recorded by the source corpus.

Subfields: Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/5e8bea8f3945cb28e4199aec6d51651acf621213

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In Geometry and Topology

1. John Rognes
2. A. Mathew
3. Andrew Justin Blumberg
4. Michael A. Mandell

In Mathematical Physics

1. John Rognes
2. A. Mathew
3. Lennart Meier
4. Andrew Justin Blumberg
5. Michael A. Mandell
6. N. Axel Naumann
7. J. Noel
8. Bertrand Toën

Citations in the corpus

• GALOIS EXTENSIONS OF STRUCTURED RING SPECTRA (2005, background): “ative Hopf S-algebra that coacts on Bover A, so that the maps i: A→C(H;B) and h: B∧AB→B∧Hare both weak equivalences. Note that there is no finiteness/dualizability condition on Hin this definition. See [Chi00] for a recent text on Hopf–Galois extensions in the algebraic setting. Example 12.1.6. Let Gb”