Eisenstein series, p-adic modular functions, and overconvergence
Author:
Publisher
Springer Science and Business Media LLC
Subject
Algebra and Number Theory
Link
https://link.springer.com/content/pdf/10.1007/s40993-021-00292-8.pdf
Reference20 articles.
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2. Coleman, R.F.: Classical and overconvergent modular forms. Invent. Math. 124, 215–241 (1996)
3. Coleman, R.F.: $$p$$-adic Banach spaces and families of modular forms. Invent. Math. 127, 417–479 (1997)
4. Coleman, R.F.: The Eisenstein family. Proc. Am. Math. Soc. 141, 2945–2950 (2013)
5. Coleman, R.F., Stevens, G., Teitelbaum, J.: Numerical experiments on families of $$p$$-adic modular forms. In: Buell, D.A., Teitelbaum, J.T. (eds) Computational perspectives on number theory. Proceedings of the Conference in Honor of A. O. L. Atkin, AMS/IP Studies in Advanced Mathematics, vol. 7, pp. 143–158 (1998)
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1. Eisenstein series, p-adic modular functions, and overconvergence, II;Research in Number Theory;2023-12-13
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