Dalal, Tarun and Kumar, Narasimha
(2021)
On mod p congruences for Drinfeld modular forms of level pm.
Journal of Number Theory, 228.
pp. 253-275.
ISSN 0022-314X
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Abstract
In [CS04], Calegari and Stein studied the congruences between classical cusp forms Sk(Γ0(p)) of prime level and made several conjectures about them. In [AB07] (resp., [BP11]) the authors proved one of those conjectures (resp., their generalizations). In this article, we study the analogous conjecture and its generalizations for Drinfeld modular forms. © 2021 Elsevier Inc.
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IITH Creators: |
IITH Creators | ORCiD |
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Kumar, Narasimha | https://orcid.org/0000-0002-6754-338X |
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Item Type: |
Article
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Additional Information: |
The first author thanks University Grants Commission, India for the financial support provided in the form of Research Fellowship to carry out this research work at IIT Hyderabad. The second author's research was partially supported by the SERB grant MTR/2019/000137 . |
Uncontrolled Keywords: |
Atkin-Lehner involution; Congruences; Drinfeld modular forms; Eigenvalue; Hecke operators; Θ-operator |
Subjects: |
Mathematics |
Divisions: |
Department of Mathematics |
Depositing User: |
. LibTrainee 2021
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Date Deposited: |
12 Sep 2022 07:34 |
Last Modified: |
12 Sep 2022 07:34 |
URI: |
http://raiithold.iith.ac.in/id/eprint/10538 |
Publisher URL: |
http://doi.org/10.1016/j.jnt.2021.04.020 |
OA policy: |
https://v2.sherpa.ac.uk/id/publication/11382 |
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