Identities for traces of singular moduli
Kathrin Bringmann, Ken Ono (2005)
Acta Arithmetica
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Displaying similar documents to “Divisibility criteria for class numbers of imaginary quadratic fields”
Identities for traces of singular moduli
The Singular Points on the Moduli Spaces for Smooth Curves.
Knud Lonsted (1984)
Mathematische Annalen
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An Example of Moduli for Singular Symplec-tic Forms
M. Golubitsky, D. Tischler (1976)
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On annihilators of the class group of an imaginary compositum of quadratic fields
Radan Kučera (2010)
Acta Arithmetica
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Localised Bombieri-Vinogradov theorems in imaginary quadratic fields
Mark Coleman, Andrew Swallow (2005)
Acta Arithmetica
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Class number one problem for real quadratic fields of a certain type
Kostadinka Lapkova (2012)
Acta Arithmetica
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Subrings in imaginary quadratic fields which are not universal for GE₂
Sheng Chen, Hong You (2003)
Acta Arithmetica
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A note on the existence of certain infinite families of imaginary quadratic fields
Iwao Kimura (2003)
Acta Arithmetica
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Correction to "A note on the existence of certain infinite families of imaginary quadratic fields" (Acta Arith. 110 (2003), 37-43)
Iwao Kimura (2004)
Acta Arithmetica
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Class number formulae for imaginary quadratic fields.
R.W. Davis (1976)
Journal für die reine und angewandte Mathematik
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On the moduli of convexity and smoothness
T. Figiel (1976)
Studia Mathematica
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An infinite family of pairs of quadratic fields ℚ(√D) and ℚ(√mD) whose class numbers are both divisible by 3
Toru Komatsu (2002)
Acta Arithmetica
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The Moduli Space of (3,3,3) Trilinear forms.
Kok Onn Ng (1995)
Manuscripta mathematica
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Class number divisibility of relative quadratic function fields
Yoonjin Lee (2006)
Acta Arithmetica
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Zdeněk Polický (2009)
Acta Arithmetica
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The structure of the tame kernels of quadratic number fields (II)
Xiaobin Yin, Hourong Qin, Qunsheng Zhu (2005)
Acta Arithmetica
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Families of linear differential equations related to the second Painlevé equation
Marius van der Put (2011)
Banach Center Publications
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This paper is a sequel to [vdP-Sa] and [vdP]. The two classes of differential modules (0,-,3/2) and (-,-,3), related to PII, are interpreted as fine moduli spaces. It is shown that these moduli spaces coincide with the Okamoto-Painlevé spaces for the given parameters. The geometry of the moduli spaces leads to a proof of the Painlevé property for PII in standard form and in the Flaschka-Newell form. The Bäcklund transformations, the rational solutions and the Riccati solutions for PII...
Some theorems on the explicit evaluations of singular moduli.
Bairy, K. Sushan (2009)
General Mathematics
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The class number one problem for the real quadratic fields ℚ(√((an)²+4a))
András Biró, Kostadinka Lapkova (2016)
Acta Arithmetica
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We solve unconditionally the class number one problem for the 2-parameter family of real quadratic fields ℚ(√d) with square-free discriminant d = (an)²+4a for positive odd integers a and n.