Serveur d'exploration Bourbaki - Checkpoint (Istex)

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Brauer graph < Brauer group < Brauer groups  Facettes :

List of bibliographic references

Number of relevant bibliographic references: 21.
[0-20] [0 - 20][0 - 21][20-20][20-40]
Ident.Authors (with country if any)Title
000475 (2009) Theo GrundhöferSharply Transitive Linear Groups and Nearfields over p-adic Fields
000D49 (2004) J. Van HamelLichtenbaum-Tate duality for varieties over p-adic fields
000E67 (2003) On the Brauer group of an arithmetic scheme. II
001271 (2000) On the Brauer group
001840 (1996) Tohsuke UrabeThe bilinear form of the Brauer group of a surface
001923 (1996) Yasuhiro GotoArithmetic of Weighted Diagonal Surfaces over Finite Fields
002155 (1988) THE BRAUER GROUP OF QUOTIENT SPACESBY LINEAR GROUP ACTIONS
002245 (1987) Wenchen Chi [États-Unis]Twists of central simple algebras and endomorphism algebras of some abelian varieties
002362 (1986) Rational varieties: algebra, geometry and arithmetic
002368 (1986) ON THE STRUCTURE OF THE BRAUER GROUP OF FIELDS
002587 (1983) THE BRAUER GROUP OF AN ABELIAN VARIETY OVER A FINITE FIELD
002B65 (1976) THE TANNAKA-ARTIN PROBLEM AND REDUCED K-THEORY
002B71 (1976) John Tate [États-Unis]Relations between K2 and Galois cohomology
002C59 (1975) Robert Fossum ; Hans-Bj Rn Foxby ; Phillip Griffith ; Idun ReitenMinimal injective resolutions with applications to dualizing modules and gorenstein modules
002D88 (1973) M. Artin [États-Unis] ; H. P. F. Swinnerton-Dyer [Royaume-Uni]The Shafarevich-Tate conjecture for pencils of elliptic curves on K 3 surfaces
003005 (1970) J. S. Milne [États-Unis]The Brauer group of a rational surface
003070 (1969) Stephen Lichtenbaum [États-Unis]Duality theorems for curves over P -adic fields
003073 (1969) CUBIC HYPERSURFACES. III.MOUFANG LOOPS AND BRAUER EQUIVALENCE
003101 (1968) J. S. Milne [Royaume-Uni]The Tate-Šafarevič group of a constant abelian variety
003156 (1967) RATIONAL SURFACES WITH A PENCIL OF RATIONAL CURVES
003194 (1966) John Tate [États-Unis]Endomorphisms of abelian varieties over finite fields

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