Integration of One-forms on P-adic Analytic Spaces


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Zagier's conjecture on L E, 2. Inventiones mathematicae , no.

Integration of One-forms on P-adic Analytic Spaces. (AM-162)

Abelian surfaces of GL2-type as Jacobians of curves. Harrison, Michael C. An extension of Kedlaya's algorithm for hyperelliptic curves. Journal of Symbolic Computation Hartshorne, Robin. Algebraic geometry. Harvey, David. Counting points on hyperelliptic curves in average polynomial time. Annals of Mathematics , no. Kedlaya's Algorithm in Larger Characteristic. Harvey, David, and Andrew V.


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Computing Hasse—Witt matrices of hyperelliptic curves in average polynomial time. A : Computing Hasse-Witt matrices of hyperelliptic curves in average polynomial time II. Hasegawa, Yuji, and Mahoro Shimura. Trigonal Modular Curves.


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BUNTES References

Braunschweig: Vieweg, Jannsen, Uwe. Mathematische Annalen Katz, Nicholas. Serre-Tate local moduli. Katz, Eric, and David Zureick-Brown. Compositio Mathematica , no. Kedlaya, Kiran S. Counting points on hyperelliptic curves using Monsky-Washnitzer cohomology , J. Ramanujan Math. Lang, Serge.

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Strange Curves, Counting Rabbits, & Other Mathematical Explorations

Tuitman, Jan. Mathematics of Computation Finite Fields and Their Applications 45 : Mathematics Stack Exchange is a question and answer site for people studying math at any level and professionals in related fields. It only takes a minute to sign up.

What is the machinery used? I mean, the integration of complex valued functions of complex variables, or more precisely holomorphic functions, is much a much more interesting topic than measure theory. I have also seen mentioned that Grothendieck's cohomology theories like etale cohomology, crystalline cohomology etc. What could possibly be the connection? The reason for wanting such theories are various. One reason is indicated in George S. One would like to have more analytic ways of thinking about them, and this is one goal of Robert Coleman's theory.

Tensor Calculus 9: Integration with Differential Forms

In a recent volume of Asterisque, namely vol. For instance the isomorphism between de Rham cohomology and Betti cohomology involves integrating differential forms over homology classes.

Your Answer

Actually the situation is a bit more intricate; the de Rham cohomology decomposes into various other spaces via the Hodge decomposition.

Integration of One-forms on P-adic Analytic Spaces Integration of One-forms on P-adic Analytic Spaces
Integration of One-forms on P-adic Analytic Spaces Integration of One-forms on P-adic Analytic Spaces
Integration of One-forms on P-adic Analytic Spaces Integration of One-forms on P-adic Analytic Spaces
Integration of One-forms on P-adic Analytic Spaces Integration of One-forms on P-adic Analytic Spaces
Integration of One-forms on P-adic Analytic Spaces Integration of One-forms on P-adic Analytic Spaces
Integration of One-forms on P-adic Analytic Spaces Integration of One-forms on P-adic Analytic Spaces
Integration of One-forms on P-adic Analytic Spaces Integration of One-forms on P-adic Analytic Spaces

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