• Note that floating-point multiplication doesn't have these issues.

    注意浮点乘法没有这样的问题。

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  • Spu_mul handles floating point multiplication (single and double precision).

    spu_mul处理浮点乘法(单精度和多精度)。

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  • To improve the efficiency of the algorithm of point multiplication on elliptic curves is a key problem.

    提高椭圆曲线点积运算的效率是椭圆曲线研究的一个核心问题。

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  • On estimation of optimal window size in m_ary algorithm in modular exponentiation and point multiplication;

    定义了大窗口和小窗口,指出经典蚁群算法实质上是大窗口蚁窗算法。

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  • To resist the side channel attacks of elliptic curve cryptography, a new fast and secure point multiplication algorithm is proposed.

    为了抵抗椭圆曲线密码的边信道攻击,提出了一种新型快速安全的标量乘算法。

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  • The implementation speed of elliptic curve Cryptography (ECC) depends on the implementation speed of elliptic curve point multiplication.

    椭圆曲线点乘的实现速度决定了椭圆曲线密码算法(ECC)的实现速度。

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  • To accelerate point multiplication operation of elliptic curve cryptography(ECC), a fast reduction algorithm for modular operation was introduced.

    为了提高椭圆曲线密码(ECC)的点乘运算速度,提出了一种快速约简求模算法。

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  • The point of this convoluted procedure is that this combination of multiplication and division produces a pure, dimensionless number.

    这个复杂运算过程的关键在于,这种乘除法混合物生成了一个纯粹的无因次数。

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  • Any floating-point operation like addition or multiplication is achieved in a few discrete steps.

    任何浮点操作,例如加法和乘法,都可以通过几个步骤来实现。

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  • The algorithm can greatly reduce the number of elliptic point addition, so the efficiency of scalar multiplication in elliptic curves is improved.

    该算法比经典算法减少了点的加法的计算次数,从而加快了椭圆曲线上点的数乘的运算速度。

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  • The operation consume most time is multiplication of a point on the elliptic curve with an integer in the system, which was called multiple point operation.

    椭圆曲线密码体制中,最耗时的运算是倍点运算也就是椭圆曲线上的点与一个整数的乘法运算。

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  • Hard to calculate all teachers and students love everlasting, addition, subtraction, multiplication, and division, the body of point, line and plane is finished package? Happy teachers' day!

    师生情天长地久,加减乘除难算尽,点线面体又岂包完?祝教师节快乐!

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  • From this point of view, we can concisely and intuitively introduce the multiplication principles of elementary matrix and block matrix.

    用变量的线性替换解释矩阵乘法,由此可以简洁而且直观地导出初等矩阵和分块矩阵的乘法原理。

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  • There is a equilibrium point of quantity for both multiplication interaction and compensation interaction.

    无论相乘作用还是相杀作用,都有一个量的平衡点。

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  • The computational demand goes beyond fast floating-point addition and multiplication.

    单纯的浮点加法和乘法已经远远不能满足数字计算的需求。

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  • Several key problems in the implementation of ECC based on OEF are analyzed, which includes validating the parameters, selecting base point and the algorithms for scalar multiplication.

    接着研究基于最优扩域的椭圆曲线密码实现过程中的几个关键问题,包括参数的生成、基点的选取和标量乘算法。

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  • Secondly, it analyzed ECC and how to improve the algorithm efficiency from the point of Times-dot algorithm and scalar multiplication algorithm.

    其次文章详细论述了ECC的相关知识及从倍点乘算法和标量乘运算两方面来提高该算法的运算效率。

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  • From the application view point, this paper systematically analysed a variety of computing methods for multiplication used in real-time control system with microcomputers.

    本文从应用的角度,对微型计算机实时控制系统中常用的各种乘法算法进行了较为系统的分析和讨论。

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  • The realization of the main part contains the implementation of point addition and multiplication based on elliptic curves and the achievement the process of functional blocks.

    主要的实现部分包括椭圆曲线上点加与点乘运算的实现和各个功能模块算法流程的实现。

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  • The floating point numbers operation modularization deals with data through floating point numbers program of format, multiplication and division, which improves operation precision of the data;

    浮点数运算模块是采用浮点数格式化等子程序对数据进行处理,提高了数据的运算精度;

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  • The floating point numbers operation modularization deals with data through floating point numbers program of format, multiplication and division, which improves operation precision of the data;

    浮点数运算模块是采用浮点数格式化等子程序对数据进行处理,提高了数据的运算精度;

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