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Index « Teeft.i » - entrée « Zeta functions »
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List of bibliographic references

Number of relevant bibliographic references: 22.
[0-20] [0 - 20][0 - 22][20-21][20-40]
Ident.Authors (with country if any)Title
000243 (2011) Fabian Januszewski [États-Unis]Modular symbols for reductive groups and p-adic Rankin–Selberg convolutions over number fields
000244 (2011) Jean Jacod [France] ; Emmanuel Kowalski [Suisse] ; Ashkan Nikeghbali [Suisse]Mod-Gaussian convergence: new limit theorems in probability and number theory
000A40 (2006) E. Kowalski [France]The large sieve, monodromy and zeta functions of curves
001A06 (1995) Jan Neková [États-Unis]On the p -adic height of Heegner cycles
001D97 (1992) M. L. Karel [États-Unis]Eisenstein series on tube domains
002095 (1989) Barry Green [Allemagne]Functional equations for zeta functions of non-Gorenstein orders in global fields
002386 (1986) Haruzo Hida [Japon]Galois representations into GL2 ( Z p [[X]] ) attached to ordinary cusp forms
002437 (1985) David J. Wright [États-Unis]The adelic zeta function associated to the space of binary cubic forms
002487 (1985) Haruzo Hida [Japon]A p -adic measure attached to the zeta functions associated with two elliptic modular forms. I
002554 (1984) Gary Cornell [États-Unis] ; Ian Stewart [Royaume-Uni]Book Reviews
002629 (1983) J. W. Cogdell [États-Unis]Congruence zeta functions for M 2(ℚ) and their associated modular forms
002692 (1982) Haruzo Hida [États-Unis]Kummer's criterion for the special values of Hecke L -functions of imaginary quadratic fields and congruences among cusp forms
002747 (1981) Michael Harris [États-Unis]The rationality of holomorphic Eisenstein series
002787 (1981) Haruzo Hida [Japon, États-Unis]Congruences of cusp forms and special values of their zeta functions
002889 (1980) O. M. FomenkoApplications of the theory of modular forms to number theory
002975 (1979) S. A. Stepanov [Russie]An elementary method in algebraic number theory
002A16 (1978) Pilar Bayer [Allemagne] ; Jürgen Neukirch [Allemagne]On values of zeta functions and ℓ-adic Euler characteristics
002A99 (1977) B. MazurModular curves and the eisenstein ideal
002B59 (1976) Robert S. Cahn [États-Unis] ; Joseph A. Wolf [États-Unis]Zeta functions and their asymptotic expansions for compact symmetric spaces of rank one
002D08 (1974) John T. Tate [États-Unis]The arithmetic of elliptic curves
002E71 (1972) J. S. Milne [États-Unis]On the arithmetic of abelian varieties

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