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curba eliptica y^2=x^3+bx+c
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curba eliptica y^2=x^3+bx+c
Posted:
Tue Oct 30, 2007 12:39 am
by
Cezar Lupu
Sa se gaseasca punctele de ordin finit de pe curba eliptica
\( \mathcal{C}:y^2=x^3+bx+c \)
cu
\( b, c\in\mathbb{Z} \)
si
\( b\equiv 11(mod 15) \)
si
\( c\equiv 4(mod 15) \)
.