Results 21 to 30 of about 78,625 (277)
On cycle integrals of weakly holomorphic modular forms [PDF]
, 2014 In this paper, we investigate cycle integrals of weakly holomorphic modular forms. We show that these integrals coincide with the cycle integrals of classical cusp forms.
Bringmann, Kathrin +2 more
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Fields of rationality of cusp forms [PDF]
Israel Journal of Mathematics, 2017 41 ...
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A limit theorem for zeta-functions of normalized cusp forms
Lietuvos Matematikos Rinkinys, 2002 There is not abstract.
Antanas Laurinčikas
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Occlusal Morphology of the Mandibular First and Second Premolars in Iranian Adolescents
Dental Anthropology, 2004 In dental textbooks, the mandibular premolar occlusal morphology has been described as having a predominantly “U-shaped” central groove on the first premolar and a “Y-shaped” central groove on the second premolar. In this study, we examined students (n =
Ramin Mosharraf, Fatemeh Hajian
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Diagonalizing Hilbert cusp forms [PDF]
Pacific Journal of Mathematics, 1995 It is well known that the space of Hilbert cusp forms \(S_k ({\mathcal N}, \psi)\) of Hecke character \(\psi\) decomposes into a direct sum of common eigenspaces for the Hecke operators \(\{T_p \mid p \nmid {\mathcal N}\}\) which are invariant under the Hecke operators \(\{T_q \mid q |{\mathcal N}\}\).
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Value-distribution of twisted L-functions of normalized cusp forms
Lietuvos Matematikos Rinkinys, 2010 A limit theorem in the sense of weak convergence of probability measures on the complex plane for twisted with Dirichlet character L-functions of holomorphic normalized Hecke eigen cusp forms with an increasing modulus of the character is proved.
Alesia Kolupayeva
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Scalar‐valued depth two Eichler–Shimura integrals of cusp forms
Transactions of the London Mathematical Society, 2023 Given cusp forms f and g of integral weight k⩾2, the depth two holomorphic iterated Eichler–Shimura integral If,g is defined by ∫τi∞f(z)(X−z)k−2Ig(z;Y)dz, where Ig is the Eichler integral of g and X,Y are formal variables.
Tobias Magnusson, Martin Raum
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On the lifting of Hilbert cusp forms to Hilbert-Hermitian cusp forms
Transactions of the American Mathematical Society, 2020 We construct a lifting that associates to a Hilbert cusp form a Hilbert-Hermitian cusp form. This is a generalization of the lifting of elliptic cusp forms constructed by Ikeda to arbitrary Hilbert cusp forms.
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Primitive forms for affine cusp polynomials [PDF]
Tohoku Mathematical Journal, 2019 57 ...
Ishibashi, Yoshihisa +2 more
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Journal of High Energy Physics, 2023 We continue the study of random matrix universality in two-dimensional conformal field theories. This is facilitated by expanding the spectral form factor in a basis of modular invariant eigenfunctions of the Laplacian on the fundamental domain.
Felix M. Haehl +2 more
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