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Functional determinants < Functional equation < Functional equation theorem  Facettes :

List of bibliographic references

Number of relevant bibliographic references: 59.
[0-20] [0 - 20][0 - 50][20-40]
Ident.Authors (with country if any)Title
000016 (1971) CYCLOTOMIC FIELDS AND MODULAR CURVES
000079 (1972) J. S. Milne [États-Unis]On the arithmetic of abelian varieties
000141 (1983) J. W. Cogdell [États-Unis]Congruence zeta functions for M 2(ℚ) and their associated modular forms
000240 (1985) A. A. BeilinsonHigher regulators and values of L-functions
000389 (1972) Barry Mazur [États-Unis]Rational points of abelian varieties with values in towers of number fields
000505 (1980) Toshio Oshima [États-Unis, Japon] ; Jiro Sekiguchi [États-Unis, Japon]Eigenspaces of invariant differential operators on an affine symmetric space
000557 (1977) EISENSTEIN SERIES ON THE SYMPLECTIC GROUP
000596 (1990) D. L. Ulmer [États-Unis]On universal elliptic curves over Igusa curves
000781 (1993) Ralph Greenberg [États-Unis] ; Glenn Stevens [États-Unis]p -adic L -functions and p -adic periods of modular forms
000B79 (1995) Gerd Faltings [États-Unis] ; Bruce W. Jordan [États-Unis]Crystalline cohomology and GL(2, ℚ)
000C81 (1977) ELLIPTIC MODULES. II
000D60 (2001) K. OnoNonvanishing of quadratic twists of modular L-functions and applications to elliptic curves
000E88 (2011) Francesc Bars [Canada, Espagne]On the tamagawa number conjecture for hecke characters
001257 (1995) Gregory H. Moore [Canada]The axiomatization of linear algebra: 1875-1940
001265 (1976) HARMONIC ANALYSIS ON RIEMANNIAN SYMMETRIC SPACES OF NEGATIVE CURVATURE AND SCATTERING THEORY
001321 (1989) Barry Green [Allemagne]Functional equations for zeta functions of non-Gorenstein orders in global fields
001328 (1972) N. H. Bingham [Royaume-Uni]Random walk on spheres
001353 (1968) Zeta-functions of simple algebras with non-abelian characters
001489 (1980) O. M. FomenkoApplications of the theory of modular forms to number theory
001534 (1983) Ralph Greenberg [États-Unis]On the Birch and Swinnerton-Dyer conjecture
001597 (1981) M. A. Olshanetsky [Russie] ; A. M. Perelomov [Russie]Classical integrable finite-dimensional systems related to Lie algebras

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