K-theoretic Tate–Poitou duality and the fiber of the cyclotomic trace

Author:

Blumberg Andrew J.,Mandell Michael A.

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference22 articles.

1. Boardman, J.M.: Conditionally convergent spectral sequences. In: Homotopy Invariant Algebraic Structures (Baltimore, MD, 1998), Volume 239 of Contemporary Mathematics. American Mathematical Society, Providence, RI, pp. 49–84 (1999)

2. Calegari, F.: The stable homology of congruence subgroups. Geom. Topol. 19(6), 3149–3191 (2015)

3. Clausen, D.: Arithmetic duality in algebraic $$K$$-theory. MIT thesis (2013). See also http://dtclausen.tumblr.com/errata

4. Clausen, D., Mathew, A.: Hyperdescent and étale $$K$$-theory. Preprint arXiv:1905.06611 (2019)

5. Dugger, D.: Multiplicative structures on homotopy spectral sequences, part II. Preprint arXiv:math/0305187 (2003)

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1. The eigensplitting of the fiber of the cyclotomic trace for the sphere spectrum;Transactions of the American Mathematical Society;2022-12-16

2. The Galois action on symplectic K-theory;Inventiones mathematicae;2022-07-07

3. Localization for () and the Topological Hochschild and Cyclic Homology of Waldhausen Categories;Memoirs of the American Mathematical Society;2020-05

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