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exponentiation相关的网络例句

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与 exponentiation 相关的网络例句 [注:此内容来源于网络,仅供参考]

Analysis and experiment results show that computation quantity of this algorithm does not get too larger with exponentiation getting larger very fast,and may reduce when exponentiation well-selected.

算法分析和实验结果证明,该算法的计算量不会随着指数的快速增大而增大,通过精心选择指数,还可以减少运算量。

Second,it also puts this new method to compute modular exponentiation and gives a Montgomery modular exponentiation algorithm based on slidsing window techniques.

然后将该方法应用于模幂计算,给出了基于滑动窗口技术的Montgomery模幂算法。

A high-performance modular exponentiation coprocessor, SEA, is presented here, and three novel ways are employed. First, a parallel binary modular exponentiation algorithm is used to decrease cycles, and a high radix Montgomery modular multiplication algorithm is modified to the radix based high radix Montgomery modular multiplication algorithm to increase the frequency; second when mapping algorithms to a systolic array, modular square and modular multiplication are alternatively computed to cover up the dependencies between iterations in the RBHRMMM algorithm and the bypass is used to eliminate the dependencies in the PBME algorithm; third, multipliers are split first, and then accumulations are compressed as partial products to decrease carry propagation delay in the critical path.

SEA是一种针对大数模幂的高性能协处理器,其主要采用如下3种加速方法:①采用二进位并行模幂算法和以基数长度为处理字长的高基数Montgomery算法;②将算法映射到脉动阵列处理结构,并交替计算平方和乘以掩盖RBHRMMM算法中的相关,同时应用定向技术消除PBME算法中的相关;③基於"先拆分乘法、后将累加压缩"的思想优化关键路径。

And absorption law,distribution law and exponentiation law are applied to simplify for Boolean expression.

文献[4]给出了辨别函数f的方法,把属性约简转换为逻辑表达式运

We need to know how hard it is to reverse the exponentiation.

我们需要知道求幂运算的逆运算的难度。

If we use exponentiation to encrypt or decrypt, the adversary can use logarithm to attack.

如果我们运用求幂运算来加密和解密,对手就可以运用对数进行攻击。

However, the time-consuming modulo exponentiation computation, which has always been the bottle-neck of RSA.

但该算法所采取的幂剩余盘算会消耗太多的时光,一直是制约其普遍应用的瓶颈。

In versions prior to LabVIEW 6.0, the exponentiation operator for the Formula Node was the ^ symbol.

在早于LabVIEW6.0的版本中,公式节点中的幂运算符是^符号。

There are three usual operations on ordinals : addition, multiplication, and exponentiation.

在序数上有三个常见运算:加法、乘法和指数。

This function is not a practical exponentiation routine, since it handles only positive powers of small integers, but it's good enough for illustration.

该函数并非一个实用的求幂函数,它只能处理较小的整数的正整数次幂,但这对于说明问题己足够了。

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