Results 121 to 130 of about 8,516 (148)

ON EISENSTEIN SERIES IN THE KOHNEN PLUS SPACE FOR HILBERT MODULAR FORMS (Automorphic Forms and Related Zeta Functions)

ON EISENSTEIN SERIES IN THE KOHNEN PLUS SPACE FOR HILBERT MODULAR FORMS (Automorphic Forms and Related Zeta Functions)
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ON CONFLUENT HYPERGEOMETRIC FUNCTIONS AND REAL ANALYTIC SIEGEL MODULAR FORMS OF DEGREE 2 (Automorphic Representations and Related Topics)

ON CONFLUENT HYPERGEOMETRIC FUNCTIONS AND REAL ANALYTIC SIEGEL MODULAR FORMS OF DEGREE 2 (Automorphic Representations and Related Topics)
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ON MODULAR FORMS AND ELLIPTIC CURVES OVER $\mathbb{Q}(\zeta_5)$ (Automorphic forms, trace formulas and zeta functions)

ON MODULAR FORMS AND ELLIPTIC CURVES OVER $\mathbb{Q}(\zeta_5)$ (Automorphic forms, trace formulas and zeta functions)
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LIFTING OF PAIRS OF ELLIPTIC MODULAR FORMS TO SIEGEL MODULAR FORMS OF HALF-INTEGRAL WEIGHT OF DEGREE TWO (Automorphic forms, trace formulas and zeta functions)

LIFTING OF PAIRS OF ELLIPTIC MODULAR FORMS TO SIEGEL MODULAR FORMS OF HALF-INTEGRAL WEIGHT OF DEGREE TWO (Automorphic forms, trace formulas and zeta functions)
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Results of double zeta values related to modular forms on full modular group and Ramanujan's formula for Bernoulli numbers (Automorphic Forms and Related Zeta Functions)

Results of double zeta values related to modular forms on full modular group and Ramanujan's formula for Bernoulli numbers (Automorphic Forms and Related Zeta Functions)
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Automorphic symbols, p -adic L -functions and ordinary cohomology of Hilbert modular varieties

American Journal of Mathematics, 2013
We introduce the notion of automorphic symbol generalizing the classical modular symbol and use it to attach very general $p$-adic $L$-functions to nearly ordinary Hilbert automorphic forms. Then we establish an exact control theorem for the $p$-adically completed cohomology of a Hilbert modular variety localized at a suitable nearly ordinary maximal ...
Mladen Dimitrov
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Automorphic functions on the upper half plane, especially modular functions

Lecture Notes in Mathematics, 1968
Goro Shimura
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Automorphisms of the Modular Function Field

1987
If N, M are positive integers, and N|M, then we have a canonical homomorphism $$G{L_2}\left( {Z/MZ} \right)\,\, \to \,\,G{L_2}\left( {Z/NZ} \right),$$ and we can take the projective limit.
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On Certain Zeta Functions Attached to Two Hilbert Modular Forms: II. The Case of Automorphic Forms on a Quaternion Algebra

The Annals of Mathematics, 1981
As to the meaning of the symbols, the reader is referred to the introduction of Part I. We recall here only that F is a totally real algebraic number field of degree n, and w denotes the Fourier coefficients of an elliptic modular form 52(z) = E wQ(a)e2q'iaz.
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Automorphic Functions on Hecke Subgroups Associated with Generalized Modular Equation

BAUET Journal, 2023
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