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integers相关的网络例句

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与 integers 相关的网络例句 [注:此内容来源于网络,仅供参考]

A well-known example of an algorithm is Euclid's algorithm, which is a process for calculating the greatest common divisor of two integers m and n.

在运算法则中一个著名的例子就是计算两个整数m和n的最大公约数的欧几里德运算法则。

The construction of the square roots of all integers is simple.

所有整数的平方根的结构是简单的。

Someone forms an integer by writing the integers from 1 to 82 in ascending order, i.e.

某人把1 到82 之间的整数顺序写出来,从而得到另一个整数 1234567891011…808182 。求这

If we consider the integers with ordinary multiplication we have closure , associativity, and identity element.

如果我们考虑整数集且用通常的乘法,我们有封闭性,可结合性,和一个单位元。

We can use these axioms and the usual properties of equality to establish additional properties of integers.

我们使用这些公理,以及方程的常见属性来构建整数其他的属性。

The special capability that integers have over floating point numbers is their ability to perform bitwise operations.

两者之间的差别只是在实现上有所不同,int通常速度很快。

In the first line of the block there are integers n, d and s described above separated by one space.

在区段那里的第一条行中是完整的事物 n , d 和 s 在上面描述分开一空间。

The pupose of the research is to develops public key encryption and digital signature shemes based on matrix canonical decomposition problem, or matrix diagonalization problem over Z/n, the ring of integers with modulo-n addition and multiplication in particular, where n is an RSA modulus.

本课题研究基于矩阵经典分解问题,特别是Z/n上矩阵对角化问题的公钥密码与数字签名算法,其中n是一个RSA模数。新算法采用由一个矩阵多项式构成的多维单向陷门函数,其单向性由矩阵对角分解问题(即通过相似变换将矩阵化为对角型的问题)的复杂性来保障,对该函数求逆的陷门由矩阵的特征值或特征向量提供。

In this paper, after the introduction of the basic concepts and the main results on K〓 theory, relative K〓 theory and the theory of classical groups of degree 2 which is related to K〓 theory, we study the problems of the computation of K〓 for the ring of integers of quadratic imaginary fields, examples of subrings of quadratic fields which are not universal for GE〓 and generating set of the Cokernel of the canonical homomorphism from K〓 to K〓.

本文在介绍了K〓理论和相对K〓理论以及与K〓理论有关的2阶典型群的基本概念及主要成果之后,对于虚二次域代数整环的K〓群的计算,非GE〓泛的虚二次域的子环以及K〓到K〓的自然同态的余核的生成元集等问题进行了研究。

Cantor's proof that the infinity of real numbers is greater than the infinity of integers.

康托的证据,证明了无穷的实数大于无穷大的整数。

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