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This article first introduced the Lagrange multiplicator law and the development, have given the function of many variables condition extreme value essential condition, and solved the function of many variables condition minimum problem using it.

本文第一介绍了拉格朗日乘数法及其拓展,给出了多元函数条件极值的必要条件,并利用它求解了多元函数的条件极值问题。

This multiplier has 16 bits multiplicand , 16 bits multiplier , and 16 bits product .

这个乘法器有16 bit被乘数、16 bit乘数、以及 16 bit乘积。

In this algorithm, the multiplier and multiplicand are represented with standard basis and there is not transform from basis to basis. In the end, the encoding process of RS (255,223) code is simulated.

该算法中乘数与被乘数都采用标准基来表示,而不需基与基的转换;最后对RS(255,223)码编码器的设计过程进行了计算机模拟。

Multiplier and multiplicand were distinguished on multiplications with different coding methods.

算法在单向无环图上计算距离,提取出变量的分组和结合顺序;对不同编码方式的乘法器,识别乘数和被乘数的结合顺序。

The multiplicand and multiplier are encoded in the same DNA strand,and the product is computed by operations of combination,separation,set,and clear.

将被乘数乘数编码在同一条存储链上,通过组合、分离、设置、清除等四种运算计算出积的值。

The term to be added are the multiplicand multiplied by each of the bits of the multiplier.

各相加项等于乘数的各位乘以被乘数

Although the two numbers multiplied together are often called factors, they are also known as the multiplicand and multiplier, with the multiplicand being the number to the left of the multiplication sign.

虽然相乘的两个数都叫做因子,他们也可以叫做被乘数乘数,被乘数是乘号左边的数。

A parallel multiplication algorithm based on sticker model of DNA computing is proposed in this article.The multiplication of two numbers is converted into a series of replacement additions of the multiplier according to the multiplicand.

提出了一种基于DNA计算的粘附子模型的并行乘法算法,该算法首先将两个二进制数相乘转变成根据被乘数乘数进行一系列的移位相加。

Multiplication finds the '' product '' of two numbers, the '' multiplier '' and the '' multiplicand '', sometimes both just called '' factors ''.

乘法运算可得出''乘数''与''被乘数''(有时被通称为''因数'')的''乘积''。

The structure of the government investment not really to be reasonable also is the important reason which the multiplicator unceasingly drops of the government investment.

尤其是政府投资结构的不甚合理也是致使政府投资乘数不断下降的重要原因。

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Lugalbanda 是神和被崇拜了一千年多 Uruk古埃及喜克索王朝国王。

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