| 1 |
H. H. Chan, A. Gee, and V. Tan, Cubic singular moduli, Ramanujan's class invariants  and the explicit Shimura reciprocity law, Pacific J. Math. 208 (2003), 23-37.
DOI
|
| 2 |
A. Gee, Class invariants by Shimura's reciprocity law, J. Theor. Nombre Bordeaux 11 (1999), 45-72.
DOI
|
| 3 |
A. Gee, Class fields by Shimura reciprocity, Ph. D. Thesis, Universiteit van Amsterdam, 2001.
|
| 4 |
A. Gee and P. Stevenhagen, Generating class fields using Shimura reciprocity, Proceedings of the Third International Symposium on Algorithmic Number Theory, Lecture Notes in Computer Sciences 1423 pp. 441-453, Springer-Verlag, 1998.
|
| 5 |
D. Jeon, Formulas of Galois actions of some class invariants over quartic number fields with discriminants $} "$D{\equiv}1\;(mod\;12)$") , J. of Chungcheong Math. Soc. 22 (2009), 799-814.
|
| 6 |
D. Jeon, Galois actions of a class invariant over quadratic number fields with discriminant $} "$D{\equiv}-3\;(mod\;36)$") , J. of Chungcheong Math. Soc. 23 (2010), 853-860
|
| 7 |
D. Jeon, Galois actions of a class invariant over quadratic number fields with discriminant $} "$D{\equiv}21\;(mod\;12)$") , J. of Chungcheong Math. Soc. 24 (2011), 921-925
|
| 8 |
G. Shimura, Introduction to the arithmetic theory of automorphic forms, Princeton University Press, 1971.
|
| 9 |
P. Stevenhagen, 'Hilbert's 12th problem, complex multiplication and Shimura reciprocity'Class field theory-its centenary and prospect, ed. K. Miyake, Adv. Studies in pure math. 30 (2001), 161-176.
|
| 10 |
H. Weber, Lehrbuch der Algebra, dritter Band, Friedrich Vieweg und Sohn, 1908.
|
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