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integer polyhedron相关的网络例句

查询词典 integer polyhedron

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

This paper by Eisenstein and Criterion On a few of the conclusions presented several integer coefficients irreducible polynomials way of judging, but the discussion of not more than four times the whole of the polynomial coefficients can be about issues, by some three to four times the entire polynomial coefficient about the summary judgment method.

本文由艾森斯坦因判别法及数论中的有关结论给出了几个整系数多项式不可约的判定方法,同时讨论了不高于四次的整系数多项式的可约性问题,得到了某些三次,四次整系数多项式可约性的简易判定方法。

Another example is the problem of deciding whether a given equation involving a polynomial with n variables has integer solutions.

另外一个例子是一个包含的 n 维多项式方程式是否有整数解。

The second line contains n+1 integers, representing the coefficients of a polynomial from power degree N down to power degree 0, each integer is no less than 0 and no more than 10000.The output of each test case should consist one line, containing the result of the polynomial.

第二行含有n + 1整数,代表了一个多项式的系数从电力度下降到0度氮,每个整数的力量是不低于0和1万多…输出的每个测试用例应该包含一条直线,包含结果的多项式。

Finally, we generalize the p-adic expansion of an integer to the J-adic expansionof a polynomial in the ring Z.

最后,我们将整数环Z 上的p-adic 展开式推广到了整系数多项式环Z上的J-adic 展开式。

In chapter 1, one type of maximal subgroups in symplectic groups overpolynomial rings are obtained. Let F be a field, R = F be a ring of polynomial in one variable over F, m be a positive integer, f eF and S be the ideal of R generated by -f, We define:, then G is a maximalsubgroups of Sp(2m,R).

在第一章中,得到了多项式环上辛群的一类极大子群:设F是一个域,R=F是域F上关于λ的一元多项式环,m是一个正整数,f∈F,S是R的由λ-f生成的理想,则是Sp(2m,R)的一个极大子群。

For each scenario, you are given a single positive integer less than 45 on a line by itself.

对于每个情况下,您有一个单一的正整数不少于45上线的本身。

The first line of the input is a positive integer T. T is the number of test cases followed.

给出了多项式和变量的值,你的任务是计算值的多项式第一行输入的是一个正整数T 。

There is only a first positive integer representing the number of departments.

第一行只有一个正整数,代表公司的部门数目。

Theorem 3 If ,and,then there exists a positive integer ,such that,for every .

定理3 如果,且,那么存在正整数,当时,都有。

In arithmetic the positive integer and the positive fraction were sufficient for all requirements.

在算数中,曾经正整数和正分数能够满足所有的需求。

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Tom: You are right, he worked hard all the time.

你是对的。他一直都是努力工作。

Take shortcomings,failures,and mockings of others as commonplace and a drive to complete oneself,hold your own opinion over the evalution and disscution divested from others,afterwards sink into the state of eliminate mistakes if any or encourge oneself being not being influenced by the sayinngs of others or having no ideas to do.

把缺点、失败及别人的耻笑等看成是一种常事,当成完善自己的动力,对别人的评价和议论自己心中有主见,做到&有则改之,无则加勉&,不为人言所左右或无所适从。

We are going to have a swim this evening.

今天晚上我们要去游泳。