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Fast finite field arithmetic on an elliptic curve
Fast finite field arithmetic on an elliptic curve
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机译:椭圆曲线上的快速有限域算术
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摘要
(57) discloses a method of obtaining a point kP by k times the point P [Abstract] elliptic curve E over. This method of two points comprising the steps of representing a vector of binary number that is recorded in the register a number k, the step of creating a pair of sequences (1, P 2 P) of points, form the said pair The difference is the maximum P, respectively (mP, (m + 1) P) and (mP, (m + 1) P) from one or ((2m + 1) P 2mP,) ((2m + 1) P, (2m + 2) P) of selecting a pair of points of continuous by calculating. In this calculation, it is not used in the calculation of the y-coordinate of the point, it is possible to extract the y-coordinate at the end of the calculation. It is possible to avoid having to reverse operation during the calculation by doing so, to speed up the cryptographic processor functions. Furthermore, in the present specification discloses a method of authentication between two parties faster than traditional signature.
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机译:(57)公开了一种通过k乘以点P [椭圆] E over的椭圆来获得点kP的方法。这种两点方法包括表示记录在寄存器中的数字k的二进制矢量的步骤,创建一对序列(1, Sub> P 2 Sub> P)的点,形成所述对,差是一个或((2m +1)P通过计算选择一对连续点的2mP,)((2m + 1)P,(2m + 2)P)。在该计算中,不将其用于点的y坐标的计算中,可以在计算结束时提取y坐标。通过这样做,可以避免在计算期间必须进行反向操作,以加快密码处理器的功能。此外,在本说明书中,公开了一种比传统签名更快的在两方之间进行认证的方法。
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