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A branch of algebraic topology concerning the study of cocycles and coboundaries. It is in some sense a dual theory to homology theory. This tag can be further specialized by using it in conjunction with the tags group-cohomology, etale-cohomology, sheaf-cohomology, galois-cohomology, lie-algebra-cohomology, motivic-cohomology, equivariant-cohomology, ...

3 votes
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Is $H^{1}_{Sel}\left(K,E_{p^{n}}\right)\rightarrow\prod_{q \nmid \infty} H^1\left(K_{q},E_{p...

The answer is "no" in general. By the definition of the Selmer group, you can replace the target of the map by the product of $E(K_q)/p^n E(K_q)$. Now $E(K)/p^n E(K)$ is a subgroup of the Selmer gro …
Chris Wuthrich's user avatar
3 votes

applications of Tate-Poitou duality

An Euler system produces a collection of "derived" global cohomology classes. … I would suspect there are more examples in "Cohomology of Number Fields". …
16 votes

Galois cohomologies of an elliptic curve

When thinking of cohomology as describing a defect to a functor being exact, it has to be expected that the first few $H^i$ appear more often. … But in fact most of the above is not specific to elliptic curves and a book like "Cohomology of number fields" will describe this in all details. …
Chris Wuthrich's user avatar