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paper matrix相关的网络例句

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In this paper, we consider the following computing method of tridiagonal matrix:(1) decoupling of linear equation;(2) determination of determinant and eigenvalue-eigenvector relation;(3) matrix inversion.

二引宫在数值计算中,有许多问题足后归结为三对角矩阵的计算涸此研究它们的计算方法是有意义的。此外,有些三对角阵的计算方法可以做为带状阵计算的借鉴。

This paper focuses on the Schur theorem and the proof of it, the definition of a unitary matrix, Schur theorem given several important inference, and its application in the matrix above few examples.

本文重点研究了Schur定理的内容和它的证明,定义了酉矩阵,给出了Schur定理的几个重要推论,以及其应用在矩阵上面的几个实例。

This paper presents a non-watermarking algorithm based on the most significant bits to construct the key. Firstly, the binary watermarking image is scrambled and extended to the size of the main image. Then the value of every pixel of the watermarking image is compared with that of the corresponding MSB of the main image. When the compared value is true, the location of the main image is marked by a zero matrix, and the marked zero matrix is a key that can be used to detect the watermarking image later.

本文提出一种基于最高有效位构造密钥的零水印算法,先将二值水印图像置乱并拓展为载体图像的大小,再将其像素值与载体像素的MSB进行对应比较,当比较结果为真时,用一个零矩阵来标记载体像素的位置,被标记过的零矩阵作为密钥来检测水印。

This paper presents a nonwatermarking algorithm based on the most significant bits to construct the key. Firstly, the binary watermarking image is scrambled and extended to the size of the main image.Then the value of every pixel of the watermarking image is compared with that of the corresponding MSB of the main image. When the compared value is true,the location of the main image is marked by a zero matrix, and the marked zero matrix is a key that can be used to detect the watermarking image later.

本文提出一种基于最高有效位构造密钥的零水印算法,先将二值水印图像置乱并拓展为载体图像的大小,再将其像素值与载体像素的MSB进行对应比较,当比较结果为真时,用一个零矩阵来标记载体像素的位置,被标记过的零矩阵作为密钥来检测水印。

In this paper,we use direct linear transformation algorithm to compute the homographic matrix between the known ground control points with equal elevation and the corresponding points on the image plane, then establish the relationships between the homographic matrix and the collinearity equations, and finally give the mathematic models for computing the intrinsic and extrinsic parameters of the aerial camera.

该方法根据单张航空像片估计伞载空中摄像机焦距及摄像机在世界坐标系中的位置和姿态角等外参数,利用直接线性变换算法求取已知等高地面控制点与对应像点之间的单应矩阵,建立了单应矩阵与共线条件方程之间的关联关系,最后根据关联关系推导出计算航空摄像机焦距、纵横比、位置和姿态角等内外参数的数学模型。

Relative key concept and technique of this method was described in detail in this paper, such as the decomposition of balance matrix, the modes of self-stress, the modes of inextensional mechanisms, the analysis model of optimization under linear constrained condition, the integration of constrained matrix.

本文从桁架理论的奇异值分解出发,结合有约束线性优化方法,提出了解决这一问题的另一途径,编制了相应的分析程序,经过算例分析与验证,证明了该方法的正确性。

Relative key concept and technique of this method was described in detail in this paper, such as the decomposition of balance matrix, the modes of self-stress, the modes of inextensional mechanisms, the analysis model of optimization under linear constrained condition, the integration of constrained matrix.

文中对桁架理论的奇异值分解法、自应力模态、机构位移模态、有约束线性优化数学模型、约束矩阵集成等关键概念和技术进行了详细的推导说明。

This paper presents a new method of digital image sharing.Firstly,construct a reversible matrix,decompose a secret image into several scrambling and encryption images at one time by matrix operation,then camouflage them into several megascopic and meaningful carrier images to store or transfer.This algorithm combines the scrambling technique,encryption technique,information hiding and sharing technique,but with much simpler algorithm,less computation time,smaller pixel expansion,better recovery effect.The results show that the algorithm has application value in the field of secret image storage and transmission.

提出一种数字图像分存方法,首先构造可逆矩阵,并通过矩阵运算直接将秘密图像分解成几幅等大小的置乱加密图像,然后分别将它们伪装在几幅经过放大且有意义的载体图像中,实现了图像分存,文中将置乱加密、信息隐藏、分存技术三者有机结合,整个算法实现简单,运算量小,数据膨胀率低,安全性高,秘图恢复效果较好,大量实验也验证了算法的有效性。

In this paper we assume the expected returns of the risky and risk-free assets as well as the covariance matrix of the risky assets are not exactly known, but defined by some known elements, which form the vertices of this polytope. Robust optimal portfolio problems are proposed in the market with and without risk-free asset. And the analytical solutions are given out when the covariance matrix of the risky assets are exactly known.

本文假设风险资产和无风险资产的收益以及风险资产的协方差矩阵不是完全确定的,其相关参数属于某个已知的凸多面体,分别在市场不存在和存在无风险资产的情况下定义了稳健最优投资组合问题,并在协方差矩阵确定的情况下给出了问题的解析解。

Based on the background information on the part of the existing strategy adopted by the Beijing Gas Group, this paper conducts a detailed analysis of strategic issues of this group company by using such analytical tools as SWOT Matrix, Boston Matrix and Portor's Five Forces Model. The author discusses the status in quo of global gas market and domestic market, the internal environment of the group company, and the structure of gas industry. The major strategic problems of the group company are summarized on the basis of above-analysis, including the obsolete thoughts of decision makers, the weak management system of human resources, the deviation on building corporate culture, and the teetering on information processing.

论文在阐述燃气集团公司战略背景的基础上,采用SWOT矩阵、波士顿矩阵、波特竞争力模型等工具和方法,从燃气行业战略发展的角度出发,对全球燃气市场、国内燃气市场、燃气集团公司内部环境,以及产业结构进行分析,指出燃气集团公司目前在战略管理上存在的主要问题,如观念陈旧、人力资源开发和管理体系薄弱、企业文化建设的偏差、信息化进程缓慢等等。

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