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Under the conditions that the external coupling matricesare n×n irreducible symmetric real matrices with zero row sums and nonpositive off-diagonal elements, asymptotic synchronization occurs if the coupling strength exceedsa critical value.

第三章主要讨论非恒同的单摆振子系统,讨论了外部耦合格式矩阵是n×n阶实对称不可约,行和为零且对角线以外的元素非正的矩阵时系统的解的渐近同步性。

This paper is divided into two parts: The first part, mainly discussed the properties of unitary equivalence and the relation between unitary equivalence and similarity, introduced a unitary equivalent of the necessary and sufficient condition: Specht theorem; The second part of a major demonstration of the 11 normal matrix's necessary and sufficient conditions, given some important properties of normal matrix such as simultaneous diagonalization.

本文主要分为两部分:第一部分,主要讨论了酉等价的性质及酉等价与相似的关系,介绍了酉等价的充分必要条件Specht定理;第二部分,主要论证了正规矩阵的11条充分必要条件,给出了正规矩阵的一些重要性质

In fact, we present the characterization of multiscaling functions and multiwavelets with the desired symmetry in terms of matrix filter and polyphase matrix.

我们表明这种矩阵的扩充总是可解的并给求解这种仿酉矩阵的对称扩充的计算方法。

Gave the concept of generalized positive definite matrices for the first time in 1970, the scholars, after 39 years' tough research, have put forward many more generalized positive definite matrix and acquired huge achievement.

首次给出广义正定矩阵的概念以来,学者们历经39年的艰苦研究历程,产生了许许多多更加广义的正定矩阵,获得许多丰富的研究成果。

Based on the power series expansion of the general flexible matrix of the sub-system, a general expression of the dynamic stiffness matrix of the reduced model was derived from the exact expression of the reduced model for the direct substitution dynamic condensation methods. The general expression was also expressed as a power series of the unknown eigenvalues. After that, the validity and error of the Guyan condensation method were analyzed.

对于动力缩聚直接代入法,本文从降阶模型的精确表达式出发,利用子系统广义柔度矩阵的幂级数展开式,导出了降阶模型动刚度矩阵的一般表达,并把它表示为未知特征值的幂级数形式,在此基础上对 Guyan缩聚法的适用范围和误差进行了一般分析。

The computational formula of the gradient matrix in subspace is obtained by applying Taylor series expansions, decomposition theorem of space and projective theorem (The gradient matrixs in different subspace are different).

利用子空间上的泰勒展式、空间分解定理以及投影定理得到了子空间上梯度矩阵的计算公式(不同的子空间,梯度矩阵是不相同的)。

A bstract: This paper focus on virtual instrument design of modal parameters identification with curve fitting theory based on rational fraction orthogonal polynomials. Using Forsythe orthogonal polynomials solves the coefficient equation instead of normal power polynomials in order to decrease the morbidity of it, making the orders of coefficient equation reduce to half and increasing computing efficiency.

本文基于有理分式正交多项式曲线拟合理论对振动系统的模态参数辨识进行了虚拟仪器的设计,为了减少系数矩阵的病态,采用 Forsythe 正交多项式代替普通的幂多项式进行求解,使系数矩阵阶次降低近一半,提高了运算速度。

Second,a new estimator called generalized rootpower estimator of regression coefficients in growth curve model is obtained.For the newestimator,its superiority over the LS estimator and the root power estimator,and its admissibilityare proved.Two methods,two kinds of arithmetic of choosing the generalized root powerparameters are introduced.A demonstrative practical example is provided.

对增长曲线模型中的回归系数矩阵提出了一种新的估计——广义根方估计,并证明了通过广义根方偏参数的适当选取可使得该估计在均方误差和均方误差矩阵的意义下优于已有的最小二乘估计估计和根方估计;及证明了广义根方估计是可容许估计;还给出了选取广义根方偏参数的两种方法、算法和应用实例。

In this dissertation, we establish the fundamental theory and methods to study systems of linear matrix equations over regular rings and polynomial rings over finite central algebras; and investigate some significant systems of linear matrix equations over the rings mentioned above.

本文在正则环和有限维中心代数上的多项式环上初步建立了研究矩阵方程组的基本理论和方法,并在上述环上研究了具体的具有重要意义的矩阵方程组。

Experimental results show that this algorithm obviouslydeduces the residual errors and the calculated precision of F matrix is improved notably.

对基础矩阵的估计是三维重建、运动估计、相机标定、匹配和跟踪[1~3]的基础。对它估计的好坏直接影响着所有后续工作的质量,所以,基础矩阵的计算在计

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However, as the name(read-only memory)implies, CD disks cannot be written onorchanged in any way.

然而,正如其名字所指出的那样,CD盘不能写,也不能用任何方式改变其内容。

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