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齐次

n.homogeneous
网络homogenous; Barycentric; Homogeneity

齐次

英-汉网络释义

齐次

homogeneous

“齐”字的解释 - 新华字典网络版·汉字字典频道 ... 齐楚〖 tidy〗齐次〖 homogeneous〗齐东野语〖 hearsay;gossip〗 ...

homogenous

若是齐次 ( homogenous ) 系统，可以用特徵值 ( eigen-value )、特徵向量 ( eigen-vector ) 去解算.2011-05-21 14:28:02 补充若 …

Barycentric

齐次（Barycentric）坐标的一个妙用我要我们在一起筹建“趣味数学”版块漫谈终身未婚的数学家打赢庄家数学聊斋连载（连载 …

Homogeneity

中级微观经... ... Consumer Welfare 消费者福利 • I I ∂ ∂ ⋅ + ∂ ∂ ⋅ + ∂ ∂ ⋅ = x p x p p x p y y x x 0 3 Homogeneity 齐次 • ...

homogenius

利用齐次 (homogenius) 座标以及各种特殊矩阵运算，将真实世界中的透视表现到画面上来，甚至包括特殊效果的扭曲、剪变。 …

homogeneous demand function

经济学词汇 - 豆丁网 ... homogeneity: 齐次性 homogeneous demand function: 齐次需求函数 homogeneous product: 同质产品 ...

Hommogenous of Degree One

齐次(Hommogenous of Degree One)的特性代入(6-1)函数

例句：

On the base of that, this paper gives the direct computational formal for one dimensional distribution of the nonhomogeneous (H, Q)-process .

在此基础上本文给出了非齐次（H，Q ）-过程的一维分布的具体计算公式。

For simplicity , the matrix viewer example contains homogeneous matrices where the matrix dimensions contain only one section each .

简单起见，矩阵查看器样例中是齐次矩阵（homogeneousmatrices ），即每个矩阵维度只包含一个部分。

The convergence of the formal series solution to the initial boundary value problem for the non-homogeneous wave equation is considered .

考虑非齐次波动方程初边值问题的形式级数解的收敛性问题。

decomposition of arbitrary even homogeneous polynomial space has not been reached yet.

任意偶数次齐次多项式空间的分解问题仍未得到解决。

After some mathematical transformation and reasoning, the formula for calculating the weights can be obtained .

通过求解二阶齐次非线性方程组，可计算出每个阵元辐射幅度的权值。

Aim Giving a formula to the linear ordinary differential equations with constant coefficients and quasi-polynomial non-homogeneous terms .

目的给出非齐次项为拟多项式的常系数非齐次线性微分方程一个特解公式。

As for the backward and forward equation of nonhomogeneous (H, Q)-processes, we proof them in a new way.

本文对非齐次（H，Q ）过程定义的已有成果：向前、向后方程给予了新的证明；

The field components can be obtained by solving the linear homogeneous differential equation system of field components .

求解场分量的齐次线性方程组，得到各场分量。

In this paper, we study the strong law of large numbers for nonhomogeneous Markov information sources .

本文研究非齐次马氏信源的一个熵定理。

The basic solution matrix of linear homogeneous system with constant coefficients is found completely through using Jordan canonical form.

针对这种普遍情况，用很初等的方法解决一类齐次线性微分方程基解矩阵的结构问题。

This method is effective for linear ordinary differential equations whose non-homogeneous term belongs to the set described above.

该方法对非齐次项属于该类函数的线性常微分方程行之有效。

An iterative algorithm for solving non- homogenous bilinear -quadratic problem is also given, and the convergence of the algorithm is proved.

提出了求解非齐次双线性二次型问题的迭代算法，分析了该算法的收敛性。

Eg. The complementary function corresponds to the transient , and the particular solution to the steady state .

余函数（齐次解）对应于暂态，特解对应于稳态。

The mixing property of the hidden non-homogeneous Markov models is studied .

研究了隐非齐次马尔可夫模型的混合性。

An inverse kinematics analysis of the designed welding-robot based on D-H displacement transformation matrix was put forward.

本文在 D-H 齐次变换矩阵的基础上，对焊接机器人进行运动学逆解。

In chapter 5, we consider the mixed initial-boundary value problem for homogeneous quasilinear hyperbolic systems.

在第五章，考虑齐次方程组的混合初边值问题。

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