The Cuspidal Class Number Formula for the Modular CurvesX0(M) withMSquare-Free

Author:

Takagi Toshikazu

Publisher

Elsevier BV

Subject

Algebra and Number Theory

Reference13 articles.

1. Two theorems on modular curves;Drinfeld;Funct. Anal. Appl.,1973

2. S. Klimek, 1975, Berkeley

3. The index of Stickelberger ideals of order 2 and cuspidal class numbers;Kubert;Math. Ann.,1978

4. Modular Units;Kubert,1981

5. Parabolic points and zeta functions of modular curves;Manin;Math. USSR-Izv.,1972

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1. The rational torsion subgroup of J0(N);Advances in Mathematics;2023-08

2. The rational cuspidal subgroup of J0(p2M)$J_0(p^2M)$ with M squarefree;Mathematische Nachrichten;2023-07-06

3. The rational cuspidal divisor class group of X0(N);Journal of Number Theory;2023-01

4. Another look at rational torsion of modular Jacobians;Proceedings of the National Academy of Sciences;2022-10-03

5. Modular units and cuspidal divisor classes on X0(n2M) with n|24 and M squarefree;Journal of Algebra;2020-11

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