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6 votes
1 answer
674 views

Good references for K-theory of modular curves?

The title says it. I am looking for a good exposition on the K-theory of the curves $X_{i}(N)$, $Y_{i}(N)$, where $i\in\{0,1\}$. I have some background in $K$-theory and also some background in ...
The Thin Whistler's user avatar
5 votes
2 answers
1k views

Survey of Algebraic K-Theory Since 1980?

I just came across Charles Weibel's Development of Algebraic K-Theory until 1980, and found it really helpful. Is there been anything analogous which surveys the developments in the last 30 years? I'...
Jesse Wolfson's user avatar
5 votes
1 answer
792 views

$K_0$ of integral group ring of cyclic group $\mathbb{Z}/p\mathbb{Z}$

Is there a table for the computation of $K_0(\mathbb{Z}[\mathbb{Z}/p\mathbb{Z}])$? These groups are also known as ideal class group in number theory.In topology,they are the home of some important ...
user2015's user avatar
  • 593
3 votes
2 answers
342 views

Reference Request: Beilinson-Bloch conjecture in terms of Beilinson regulator isomorphism

I'm looking for a reference that provides a concise statement of the Beilinson-Bloch conjecture, specifically formulated in terms of an isomorphism under the Beilinson regulator map. More precisely, I'...
kindasorta's user avatar
  • 2,907
2 votes
1 answer
387 views

Zero-cycles on an arithmetic surface

Could anyone give a reference for the following statement, which I believe is true. "Let X be a regular scheme, flat over $Spec( \mathbb{Z}) $, with fiber dimension $1$. Then the Chow group $CH^2(X)$ ...
Andreas Holmstrom's user avatar