A continuity of cycle integrals of modular functions
Author:
Publisher
Springer Science and Business Media LLC
Subject
Algebra and Number Theory
Link
https://link.springer.com/content/pdf/10.1007/s11139-020-00307-5.pdf
Reference7 articles.
1. Aigner, M.: Markov’s Theorem and 100 Years of the Uniqueness Conjecture. Springer, Berlin (1997)
2. Bengoechea, P., Imamoglu, Ö.: Cycle integrals of modular functions, Markov geodesics and a conjecture of Kaneko. Algebra Number Theory 13(4), 943–962 (2019)
3. Duke, W., ImamogluImamoglu, Ö., Tóth, Á.: Cycle integrals of the $$j$$-function and mock modular forms. Ann. Math. (2) 173(2), 947–981 (2011)
4. Kaneko, M.: Observations on the ‘values’ of the elliptic modular function $$j(\tau )$$ at real quadratics. Kyushu J. Math. 63(2), 353–364 (2009)
5. Masri, R.: The asymptotic distribution of traces of cycle integrals of the $$j$$-function. Duke Math. J. 161(10), 1971–2000 (2012)
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1. Extended-cycle integrals of modular functions for badly approximable numbers;Research in Number Theory;2023-06-19
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