Vertical Atkin-Serre conjecture and extremal primes in a family of L-functions
Author:
Funder
Natural Sciences and Engineering Research Council
Publisher
Springer Science and Business Media LLC
Link
https://link.springer.com/content/pdf/10.1007/s40993-024-00529-2.pdf
Reference11 articles.
1. David, C., Gafni, A., Malik, A., Prabhu, N., Turnage-Butterbaugh, C.L.: Extremal primes for elliptic curves without complex multiplication. Proc. AMS 148, 929–943 (2020)
2. Farmer, D.W., Pitale, A., Ryan, N.C., Schmidt, R.: Analytic $$L$$-functions: definitions, theorems, and connections. Bull. AMS (N.S.) 56(2), 261–280 (2019)
3. Gafni, A., Thorner, J., Wang, P.J.: Almost all primes satisfy the Atkin–Serre conjecture and are not extremal. Res. Number Theory 7(2), 5 (2021)
4. Kim, H.H., Wakatsuki, S., Yamauchi, T.: An equidistribution theorem for holomorphic Siegel modular forms of $$GSp_4$$ and its applications. J. Inst. Math. Jussieu 19, 351–419 (2020)
5. Kim, H.H., Wakatsuki, S., Yamauchi, T.: Equidistribution theorems for holomorphic Siegel modular forms of $$GSp_4$$; Hecke fields and $$n$$-level density. Math. Z. 295, 917–943 (2020)
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