A Note on the Growth of Nearly Holomorphic Vector-Valued Siegel Modular Forms
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Springer International Publishing
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http://link.springer.com/content/pdf/10.1007/978-3-319-69712-3_11
Reference10 articles.
1. Bluher, A.: Near holomorphy, arithmeticity, and the theta correspondence. In Automorphic forms, automorphic representations, and arithmetic (Fort Worth, TX, 1996). Proceedings of Symposia on Pure Mathematics, vol. 66, pp. 9–26. American Mathematical Society, Providence, RI (1999)
2. Böcherer, S., Heim, B.: Critical values of L-functions on GSp2 ×GL2. Math. Z. 254(3), 485–503 (2006)
3. Böcherer, S., Schulze-Pillot, R.: On the central critical value of the triple product L-function. In: Number Theory (Paris, 1993–1994). London Mathematical Society Lecture Note Series, vol. 235, pp. 1–46. Cambridge University Press, Cambridge (1996)
4. Borel, A., Jacquet, H.: Automorphic forms and automorphic representations. In: Automorphic Forms, Representations and L-Functions (Proceedings of Symposia on Pure Mathematics, Oregon State University, Corvallis, Ore., 1977), Part 1, Proceedings of Symposia on Pure Mathematics, vol. XXXIII, pp. 189–207. American Mathematical Society, Providence, RI (1979). With a supplement “On the notion of an automorphic representation” by R.P. Langlands
5. Maass, H.: Siegel’s Modular Forms and Dirichlet Series. Lecture Notes in Mathematics, vol. 216. Springer, Berlin (1971). Dedicated to the last great representative of a passing epoch. Carl Ludwig Siegel on the occasion of his seventy-fifth birthday
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1. Lowest weight modules of Sp4(R) and nearly holomorphic Siegel modular forms;Kyoto Journal of Mathematics;2021-12-01
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