Tag Archives: Borel

Ventotene, Part II

I promised to return to a more mathematical summary of the conference in Ventotene, and indeed I shall do so in the next two posts. One of the themes of the conference was bounding the order of the torsion subgroup … Continue reading

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Stable completed homology without Quillen-Lichtenbaum

Having just made (hopefully) the final revisions on my paper on stable completed cohomology groups, I wanted to record here a few remarks which didn’t otherwise make it into the paper. The first is that, in addition to the result … Continue reading

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K_2(O_F) for number fields F

Belabas and Gangl have a nice paper ( Generators and relations for K_2({\mathcal{O}}_F), which can be found here) where they compute K_2({\mathcal{O}}_E) for a large number of quadratic fields E. There main result is a method for proving upper bounds … Continue reading

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