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Ring class invariants over imaginary quadratic fields
-
Ick Sun Eum
,
Ja Kyung Koo
Published/Copyright:
September 9, 2014
Abstract
We give some explicit conditions under which the singular values of Δ-quotients generate ring class fields over imaginary quadratic fields.
Funding source: NRF of Korea
Award Identifier / Grant number: 2014001824
Funding source: Hankuk University of Foreign Studies
Award Identifier / Grant number: Research Fund of 2014
Received: 2014-1-15
Revised: 2014-6-30
Published Online: 2014-9-9
Published in Print: 2016-3-1
© 2016 by De Gruyter
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- Frontmatter
- Ring class invariants over imaginary quadratic fields
- The structure of p-local compact groups of rank 1
- Sampling and interpolation on some nilpotent Lie groups
- Topology of moduli spaces of free group representations in real reductive groups
- Finite symmetries of S4
- Variations of Minkowski's theorem on successive minima
- A one-relator group with long lower central series
- On transfinite nilpotence of the Vogel–Levine localization
- Time inhomogeneous generalized Mehler semigroups and skew convolution equations
- Specifying the Auslander–Reiten translation for complexes of modules
- Second order elliptic operators with diffusion coefficients growing as |x|α at infinity
- On the fourth derivative test for exponential sums
Articles in the same Issue
- Frontmatter
- Ring class invariants over imaginary quadratic fields
- The structure of p-local compact groups of rank 1
- Sampling and interpolation on some nilpotent Lie groups
- Topology of moduli spaces of free group representations in real reductive groups
- Finite symmetries of S4
- Variations of Minkowski's theorem on successive minima
- A one-relator group with long lower central series
- On transfinite nilpotence of the Vogel–Levine localization
- Time inhomogeneous generalized Mehler semigroups and skew convolution equations
- Specifying the Auslander–Reiten translation for complexes of modules
- Second order elliptic operators with diffusion coefficients growing as |x|α at infinity
- On the fourth derivative test for exponential sums
