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20012005
most citedThe Endomorphism Ring Theorem for Galois and D2 extensions

8 citations · 24 across the 12 of their papers we have counts for

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7 papers · 1 filter

math.QA2005

Pseudo-Galois Extensions and Hopf Algebroids

Lars Kadison

A pseudo-Galois extension is shown to be a depth two extension. Studying its left bialgebroid, we construct an enveloping Hopf algebroid for the semi-direct product of groups, or m…

math.QA20058 cited

The Endomorphism Ring Theorem for Galois and D2 extensions

Lars Kadison

Let be the left bialgebroid $\End {}_BA_B$ over the centralizer of a right D2 algebra extension , which is to say that its tensor-square is isomorphic as --bi…

math.QA20052 cited

Galois theory for bialgebroids, depth two and normal Hopf subalgebras

Lars Kadison

We reduce certain proofs in math.RA/0108067, math.RA/0408155, and math.QA/0409589 to depth two quasibases from one side only, a minimalistic approach which leads to a characterizat…

math.QA20045 cited

Normal Hopf subalgebras, depth two and Galois extensions

Lars Kadison

Let be the left -bialgebroid of a depth two extension with centralizer as defined in math.QA/0108067. We show that the left endomorphism ring of depth two extension, not…

math.QA2004

Hopf algebroids and Galois extensions

Lars Kadison

To a finite Hopf-Galois extension we associate dual bialgebroids $S := \End_BA_B$ and over the centralizer using the depth two theory in math.RA/0108…

math.QA20047 cited

An action-free characterization of weak Hopf-Galois extensions

Lars Kadison

We define comodule algebras and Galois extensions for actions of bialgebroids. Using just module conditions we characterize the Frobenius extensions that are Galois as depth two an…