Serveur d'exploration Bourbaki - Curation (Istex)

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Number concept < Number field < Number field case  Facettes :

List of bibliographic references

Number of relevant bibliographic references: 70.
[20-40] [0 - 20][0 - 50][40-60]
Ident.Authors (with country if any)Title
000C70 (2001) Tadashi Ochiai [Japon]Control Theorem for Greenberg's Selmer Groups of Galois Deformations
000C74 (2000) A. G HelminckOn the Classification of k -Involutions
000C81 (1977) ELLIPTIC MODULES. II
000D07 (1988) Victor Snaith [Canada]Explicit Brauer induction
000F47 (1998) Ulf Kühn [Royaume-Uni, Allemagne]Generalized arithmetic intersection numbers
000F63 (1989) K3 SURFACES OVER NUMBER FIELDS AND l-ADIC REPRESENTATIONS
001059 (1985) WEIGHTS OF SIMPLE LIE ALGEBRAS IN THE COHOMOLOGY OF ALGEBRAIC VARIETIES
001181 (1983) Gopal Prasad [Inde] ; M. S. Raghunathan [Inde]On the congruence subgroup problem: Determination of the “metaplectic kernel”
001430 (1980) Yuval Z. Flicker [États-Unis]Automorphic forms on covering groups of GL (2)
001446 (1988) Dirk-Jan Smit [Pays-Bas]String theory and algebraic geometry of moduli spaces
001534 (1983) Ralph Greenberg [États-Unis]On the Birch and Swinnerton-Dyer conjecture
001575 (1991) Kevin R. Coombes [États-Unis]The arithmetic of zero cycles on surfaces with geometric genus and irregularity zero
001718 (1982) The arithmetic theory of algebraic groups
001776 (1984) D. A. Kazhdan [États-Unis, Allemagne] ; S. J. Patterson [États-Unis, Allemagne]Metaplectic forms
001832 (2000) Tadashi Ochiai [Japon]Control Theorem for Bloch–Kato's Selmer Groups of p -Adic Representations
001948 (1974) John T. Tate [États-Unis]The arithmetic of elliptic curves
001978 (1970) ISOGENIES AND TORSION OF ELLIPTIC CURVES
001A10 (1995) Jan Neková [États-Unis]On the p -adic height of Heegner cycles
001B86 (1978) ON PAIRINGS IN ELLIPTIC CURVES OVER GLOBAL FIELDS
001C42 (1994) H. Hida [États-Unis] ; J. Tilouine [France]On the anticyclotomic main conjecture for CM fields
001C72 (1976) Horst Günter Zimmer [Allemagne]On the difference of the Weil height and the Néron-Tate height

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