The number of points on elliptic curves $y^2 =x^3 +Ax$ and $y^2 =x^3 +B^3$ mod 24
Commun. Korean Math. Soc. 2013 Vol. 28, No. 3, 433-447
https://doi.org/10.4134/CKMS.2013.28.3.433
Printed July 1, 2013
Wonju Jeon and Daeyeoul Kim
National Institute for Mathematical Sciences, National Institute for Mathematical Sciences
Abstract : In this paper, we calculate the number of points on elliptic curves $y^2 =x^3 +Ax$ over $F_{p^r}$ modulo $24$. This is a generalization of \cite{PDE}, \cite{Soonho} and \cite{SHH}.
Keywords : congruence, elliptic curve
Downloads: Full-text PDF  


Copyright © Korean Mathematical Society.
(Rm.1109) The first building, 22, Teheran-ro 7-gil, Gangnam-gu, Seoul 06130, Korea
Tel: 82-2-565-0361  | Fax: 82-2-565-0364  | E-mail: paper@kms.or.kr   | Powered by INFOrang Co., Ltd