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List of bibliographic references indexed by Tate

Number of relevant bibliographic references: 33.
[0-20] [0 - 20][0 - 33][20-32][20-40]
Ident.Authors (with country if any)Title
000328 (2011) Peter O'Sullivan [Australie]Algebraic cycles on an abelian variety
000B35 (2006) Ken-Ichi Sugiyama [Japon]On the Hodge conjecture and the Tate conjecture for the Hilbert schemes of an abelian surface
000D02 (2005) David Harari ; Tamás SzamuelyArithmetic Duality Theorems for 1-Motives
000E30 (2004) J. Van HamelLichtenbaum-Tate duality for varieties over p-adic fields
001048 (2002) The arithmetic and geometry of a generic hypersurface section
001227 (2001) S. Del Ba OOn the Chow motive of some moduli spaces
001396 (2000) On the Brauer group
001727 (1998) On Frobenius traces
001A60 (1996) Yves André [France]On the Shafarevich and Tate conjectures for hyperkähler varieties
001A68 (1996) D. Burns [Royaume-Uni, États-Unis] ; M. Flach [Royaume-Uni, États-Unis]Motivic L-functions and Galois module structures
001B19 (1996) Yasuhiro GotoArithmetic of Weighted Diagonal Surfaces over Finite Fields
001C01 (1995) Jan Neková [États-Unis]On the p -adic height of Heegner cycles
001E53 (1993) Ralph Greenberg [États-Unis] ; Glenn Stevens [États-Unis]p -adic L -functions and p -adic periods of modular forms
001F57 (1992) Chad Schoen [États-Unis]Some examples of torsion in the Griffiths group
002019 (1992) Henri Darmon [États-Unis]A refined conjecture of Mazur-Tate type for Heegner points
002499 (1987) V. Kumar Murty [Canada] ; Dinakar Ramakrishnan [États-Unis]Period relations and the Tate conjecture for Hilbert modular surfaces
002775 (1984) ON CYCLES ON ABELIAN VARIETIES OF PRIME DIMENSION OVER FINITE OR NUMBER FIELDS
002794 (1984) B. Mazur [États-Unis] ; A. Wiles [États-Unis]Class fields of abelian extensions of Q
002828 (1983) N. O. Nygaard [États-Unis]The Tate conjecture for ordinary K3 surfaces over finite fields
002C40 (1978) Nicholas M. Katz [États-Unis]p -Adic L -functions for CM fields
002C67 (1978) ON PAIRINGS IN ELLIPTIC CURVES OVER GLOBAL FIELDS

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