设t为正整数,素数p=12t^2+1,证明了丢番图方程x^3-1=Dy^2仅有平凡整数解(x,y)=(1,0)。
It is proved that the diophantine equation, x^3-1 =py^2, on condition that t were an integer and p=12t^2+l were a prime.