Defect series and nonrational Hilbert modular threefolds.
H.G. Grundmann (1994)
Mathematische Annalen
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Displaying similar documents to “The Arithmetic Genus of the Hubert Modular Variety and the Elliptic Fixed Points of the Hilbert Modular Group.”
Defect series and nonrational Hilbert modular threefolds.
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Shigeaki Tsuyumine (1986)
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Uniformizing differential equations of several Hilbert modular orbifolds.
Takeshi Sato (1991)
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Wilfried Hausmann (1982)
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H.G. Grundmann (1992)
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Signature defects of Hilbert-Picard modular cusps.
Shoetsu Ogata (1993)
Mathematische Zeitschrift
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H.G. Grundman (1991)
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On the Geometry of a Siegel Modular Threefold.
G. van der Geer (1982)
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Serge Lang, Daniel S. Kubert (1978)
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On the arithmetic of certain modular curves
Daeyeol Jeon, Chang Heon Kim (2007)
Acta Arithmetica
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On the Kodaira dimensions of Hilbert modular varieties.
Shigeaki Tsuyumine (1985)
Inventiones mathematicae
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Modular parametrizations of certain elliptic curves
Matija Kazalicki, Koji Tasaka (2014)
Acta Arithmetica
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Kaneko and Sakai (2013) recently observed that certain elliptic curves whose associated newforms (by the modularity theorem) are given by the eta-quotients can be characterized by a particular differential equation involving modular forms and Ramanujan-Serre differential operator. In this paper, we study certain properties of the modular parametrization associated to the elliptic curves over ℚ, and as a consequence we generalize and explain some of their findings. ...
On the Resolution of a given Modular System into Primary Systems including some Properties of Hilbert Numbers.
F.S. Macaulay (1913)
Mathematische Annalen
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