Results 81 to 90 of about 1,258 (197)
F-structures and Bredon-Galois cohomology
Appl. Categorical Struct., 2011 39 ...
Dieter Degrijse, Nansen Petrosyan
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On the cohomology of Galois groups determined by Witt rings
, 1999 Let F denote a field of characteristic different from two. In this paper we describe the mod2 cohomology of a Galois group GF (called the W-group of F) which is known to essentially characterize the Witt ring WF of anisotropic quadratic modules over F ...
Karagueuzian, B. +8 more
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The volumes of Miyauchi subgroups. [PDF]
Arch Math, 2022 Lesesvre D, Petrow I.
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Cohomology of absolute Galois groups
, 2014 The main problem this thesis deals with is the characterization of profinite groups which are realizable as absolute Galois groups of fields: this is currently one of the major problems in Galois theory. Usually one reduces the problem to the pro-$p$ case, i.e., one would like to know which pro-$p$ groups occur as maximal pro-$p$ Galois groups, i.e ...
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, 2023 Abstract We recast the Galois cohomology of the variety V over a number field k in terms of the K-theory of a C*-algebra A_V connected to V. It is proved that V is isomorphic to V' over k (algebraic closure of k, resp.) if and only if A_V is isomorphic (Morita equivalent, resp.) to A_V' In particular, the Morita equivalent C*-algebras
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An Euler system for GU(2, 1). [PDF]
Math Ann, 2022 Loeffler D, Skinner C, Zerbes SL.
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Galois cohomology of Fontaine rings [PDF]
, 2007 Let $V$ be a complete discrete valuation ring of mixed characteristic. We express the crystalline cohomology of the special fibre of certain smooth affine $V$-schemes $X=Spec(R)$ tensored with an appropriate ring of $p$-adic periods as the Galois ...
Lodh, R., Lodh, Rémi Shankar
core
Modular knots, automorphic forms, and the Rademacher symbols for triangle groups. [PDF]
Res Math Sci, 2023 Matsusaka T, Ueki J.
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Unlikely intersections on the p-adic formal ball. [PDF]
Res Number Theory, 2023 Serban V.
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On the cohomology of a Galois entwining
, 2004 In this short note, we show that the cohomology of an algebra entwined with a coalgebra as defined by T. Brzeziński (J. Algebra 235 (2001), no. 1, 176--202; arXiv:math.RA/9909108) computes the Hochschild cohomology of the subalgebra of coinvariants when the extension is Galois.
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