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theorems相关的网络例句

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与 theorems 相关的网络例句 [注:此内容来源于网络,仅供参考]

For different polynomials g, if the characteristic polynomial of a n matrix A is irreducible, then we get some theorems to determine matrix equations g =A solvable; if it is reducible, then, to see n-dimension space vectors M over a field F as F-module, we use module theory to determine these equations solvable such that it is simpler and clearer to investigate these questions.

对于不同多项式g,当n阶矩阵A的特征多项式为不可约的,我们给出了矩阵方程g=A有解的判定定理;当A的特征多项式为可约的,把域F上的n维线性空间M作为由A导出的F -模,我们利用模论知识来决定矩阵方程g=A有解性,从而使这一问题变了简单,研究思路更加清晰。

The thesis will introduce, respectively, relevant concepts of residue theorem and its promotion and application in two parts In the basic concepts of chapter II, the definition, classification and relationship between function zero and pole of the isolated singular point are given to lead out relevant definition, theorem and solving method, while the core content of this paper is promotion and application of residue theorem, including calculation of integration by using residues, application in diagonal theorem and argument theorem, application in electromagnetism and theorem promotion and relevant application of extension theorems

本文将从两大部分分别引入和浅析了留数定理的相关概念及其推广和应用在第二章的基本概念部分中,给出了孤立奇点的定义和分类、函数零点与极点的关系,从而引出留数定理的相关定义与定理及其求法而本文的核心内容也就是留数定理的推广和应用,包括运用留数来计算积分、体现在对角定理与辐角定理中的应用、在电磁学中的应用及其定理的推广和推广定理的相关应用

We obtain these theorems on the isometry groupsof pinched Hadamard manifolds under Condition A.

特别是在三维双曲情形,条件A等是自然满足的,因此我们所得到的代数收敛性定理、极限定理和收敛性定理与平面上的经典情形一致。

This course will cover: fundamental electrical circuit quantities, and circuit elements; circuits laws (Ohm law and Kirchhoff voltage and current laws); series and parallel connections of circuit elements; operational amplifiers; network theorems; nodal and mesh analysis methods; analysis of natural, step response, and response to sinusoidal input of first and second order circuits; phasor analysis; introduction to computer emulation to electrical circuit.

中文简介:本课程将覆盖以下内容:电子电路的基本原理,电路元件,基本电路定律(欧姆定律,基尔霍夫电压定律和基尔霍夫电流定律);电子元器件的的串连和并联;运算放大器;网络理论;节点分析法和网孔分析法;一阶电路和二阶电路的普通信号,阶跃信号及单音信号的响应特性的分析;矢量分析法;并介绍计算机电路仿真的相关知识。

Theorem 4 it is not the path of integral but the points and in the locus L that affects the line integral of locus L of foot point of the perpendicular line between the origin and the tangent line of the cylindrical spiral .several corollaries are derived from the theorems mentioned above.

定理4 势量场沿由坐标原点至圆柱螺线的切线所引垂线的垂足轨迹L的线积分与积分路径无关,只与轨迹L上的取的端点与有关。并由以上定理得到了几个推论。

From these theorems, we can deduce the important Lagrange ' s theorem, relating the order of a subgroup to the order of a group

从这些定理,我们可以推导出重要的拉格朗日定理,它有关於群的子群的阶

This paper describes the content of the theorem, and theorems are given two proofs, cite the Lagrange mean value theorem in the mathematics major applications, including that inequality, identity, Limit, determine monotonicity, root The existence of such.

本文简要叙述了定理的内容,并且给出了定理的两种证明方法,例举了拉格朗日中值定理在数学中的主要应用,包括证明不等式,恒等式,求极限,判断单调性,根的存在性等。

The sine, law of cosines's several sine law and the law of cosines are three angular corner relations and three jiao functions plants using abstract the is most common, the most important two theorems.

正弦定理和余弦定理是三角形边角关系及三角函数种最常见、最重要的两个定理。

There are proved the theorems on convergence of sequences of the integral, which are similar to Levi's theorem, Fatou's theorem and so on in Lebesgue's integral.

4中引进了一类特殊的所谓λ次可加模糊测度空间,给出了这种测度空间上收敛性的Егоров定理和Riesz定理并得到了该空间上的模糊积分在积分号下取极限的一些充分条件。

Then, the boundary points are extracted. By using Shu's theorems the sum of Legendre polynomial of the boundary points is calculated.

首先使用Yang-离散格林公式将二值图像矩计算中区域内求和转换为沿区域边界求和;然后提取该图像的边界点;再利用Shu提出的公式计算出边界点的Legendre多项式的叠加值。

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