종수 3인 지겔 모듈라 형식
관련된 항목들
관련논문
- Oliver D. King, Cris Poor, Jerry Shurman, David S. Yuen, Using Katsurada's Determination of the Eisenstein Series to Compute Siegel Eigenforms, arXiv:1604.07216 [math.NT], April 25 2016, http://arxiv.org/abs/1604.07216
- Nagaoka, Shoyu, and Sho Takemori. “Notes on Theta Series for Niemeier Lattices.” arXiv:1504.06715 [math], April 25, 2015. http://arxiv.org/abs/1504.06715.
- Ikeda, Tamotsu. “Pullback of the Lifting of Elliptic Cusp Forms and Miyawaki’s Conjecture.” Duke Mathematical Journal 131, no. 3 (February 15, 2006): 469–97. doi:10.1215/S0012-7094-06-13133-2.
- Katsurada, Hidenori. "An explicit formula for the Fourier coefficients of Siegel-Eisenstein series of degree $3$." Nagoya Mathematical Journal 146 (1997): 199-223.
- Miyawaki, Isao. “Numerical Examples of Siegel Cusp Forms of Degreee 3 and Their Zeta-Functions.” Memoirs of the Faculty of Science, Kyushu University. Series A, Mathematics 46, no. 2 (1992): 307–39. doi:10.2206/kyushumfs.46.307.
- Tsuyumine, Shigeaki. “On Siegel Modular Forms of Degree Three.” American Journal of Mathematics 108, no. 4 (August 1, 1986): 755–862. doi:10.2307/2374517.
- Ozeki, M., and T. Washio. "Further table of the Fourier Coefficients of Eisenstein Series of Degree 3." 長崎大学教養部紀要. 自然科学篇 24.2 (1984): 1-20.
- Ozeki, Michio, and Tadashi Washio. “Table of the Fourier Coefficients of Eisenstein Series of Degree $3$.” Proceedings of the Japan Academy, Series A, Mathematical Sciences 59, no. 6 (1983): 252–55. doi:10.3792/pjaa.59.252.