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학술저널

GALOIS ACTIONS OF A CLASS INVARIANT OVER QUADRATIC NUMBER FIELDS WITH DISCRIMINANT D ´ 21 (mod 36)

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A class invariant is the value of a modular function that generates a ring class ¯eld of an imaginary quadratic number ¯eld such as the singular moduli of level 1. In this paper, using Shimura Reciprocity Law, we compute the Galois actions of a class invariant from a generalized Weber function g2 over quadratic number ¯elds with discriminant D ´ 21 (mod 36).

1. Introduction

2. Preliminary

3. Results

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