对角化矩阵

词组短语

diagonalizable matrix

与对角化矩阵相关的网络例句 [注：此内容来源于网络，仅供参考]

The pupose of the research is to develops public key encryption and digital signature shemes based on matrix canonical decomposition problem, or matrix diagonalization problem over Z/n, the ring of integers with modulo-n addition and multiplication in particular, where n is an RSA modulus.

本课题研究基于矩阵经典分解问题，特别是Z/n上矩阵对角化问题的公钥密码与数字签名算法，其中n是一个RSA模数。新算法采用由一个矩阵多项式构成的多维单向陷门函数，其单向性由矩阵对角分解问题(即通过相似变换将矩阵化为对角型的问题)的复杂性来保障，对该函数求逆的陷门由矩阵的特征值或特征向量提供。

This paper discusses the matrix of the basic theory of diagonalization. On this basis, it studies the two matrices at the same time or a contract similar to the conditions of diagonalization.

本文论述了矩阵可对角化的基本理论，在此基础上研究了两个矩阵同时相似或合同对角化的条件。

In this paper, the concept of congruent diagonalization of matrix is presented, and the problem of diagonalization of one matrix is generalized.

提出矩阵合同对角化概念，对一个矩阵对角化问题进行推广思考，讨论了二个矩阵的同时对角化问题，取得了一些结果，给出了有关算

In terns of the general theory of linear algebra, reduced matrix for the operator M are similar to a Jordan matrix J, namely M = S~lJS .

当约化矩阵M不可对角化时，根据线形代数的一般理论，这时约化矩阵M与一个约当矩阵J相似，即M=S~(-1)JS，其中S是关于k，q_0的任意可逆矩阵。

The paper simplifies the joint diagonalization of matrices into optimization problem which only includes the eigen matrix. For solving the problem conveniently, each row vector of the eigen matrix is parameterized, then utilizes the improved genetic algorithm to get the optimal parameter.

摘要该文首先将矩阵联合对角化问题化简成一个只含有特征矩阵的优化问题，为了便于求解，文中将待求特征矩阵的每一列向量进行参数化处理，并利用改进的遗传算法寻找最优的新参数。

It is also pointed out that an n-mode boson coupled quadratic Hamiltonian can be diagonalized by a "negative unitary" matrix which is an element of complex symplectic group SP(2n,c),and an n-mode fermion coupled quadratic Hamiltonian can be diagonalized by a unitary matrix which is an element of complex fermion group F(2n,c).

并且指出，对于n模玻色子耦合二次型哈密顿量，通过一个负幺正矩阵它是复辛群SP(2n，c的元素可以把它对角化；对n模费米子耦合二次型哈密顿量，通过一个幺正矩阵它是复费米群F(2n，c的元素可以把它对角化。

To one quaternion matrix, according to its normal form, into which a quaternion matrix is transformed after decomposed, the types of decomposition of a quaternion matrix are divided into three large classes: diagonalized decomposition, triangular decomposition and triangular-diagonalized decomposition.

对单个四元数矩阵，以分解后的四元数矩阵的标准型作为分类的标准，将四元数矩阵的分解分为三大类：对角化分解、三角化分解、三角一对角化分解。

Tridiagonalization of symmetric matrices and computing eigenvalues of tridiagonal symmetric matrix are the keys of eigenproblem parallel solver of dense symmetric matrix.

对称矩阵三对角化和三对角对称矩阵的特征值求解是稠密对称矩阵特征问题并行求解器的关键步。

By using the methods of real representation of complex matrices, companion vector and company vector, we study and solve the problems of Jordan canonical forms, triangular and generalized diagonalization for matrices under consimilarity.

我们通过复矩阵的实表示、友向量和伴向量方法，研究并解决了合相似意义下矩阵的若当标准形、合相似意义下矩阵的三角化和矩阵的广义对角化的问题。

Based on these, parallel computing problem of matrix tensor product is discussed, some parallel computing models are presented, the algorithm complexity is analyzed, and the thought and process are elaborated by an example. block matrix ; tensor product ; permuted similar ; parallel algorithms ; computational complexity

文献〔l论述了Cannon算法在工作站机群上的实现，文献[2]提出了一种基于对角划分的并行算法，文献〔3〕提出了在分布式环境下并行求解对称带状矩阵特征值问题的并行二分/多分法及其改进，文献41给出了稠密对称矩阵三对角化的MPI+OpenMP混合并行算法，还有著名的Cannon

与对角化矩阵相关的网络解释 [注：此内容来源于网络，仅供参考]

diagonal sum rule：对角求和规则

diagonal sum 矩阵的迹 | diagonal sum rule 对角求和规则 | diagonalizable matrix 可对角化矩阵

diagonalizable matrix：可对角化矩阵

diagonal sum rule 对角求和规则 | diagonalizable matrix 可对角化矩阵 | diagonalization 对角线化

diagonalizable matrix：对角化矩阵

相似变换 similar transformation | 对角化矩阵 diagonalizable matrix | 特征值 characteristic value

orthogonally diagonalizable matrix：矩阵的正交对角化

orthogonal decomposition 正交分解 | orthogonally diagonalizable matrix 矩阵的正交对角化 | orthogonal matrix 正交矩阵

diagonalization：对角线化

diagonalizable matrix 可对角化矩阵 | diagonalization 对角线化 | diagonalize 对角化

diagonalization method：对角化方法

对角[线]化|diagonalization | 对角化方法|diagonalization method | 对角矩阵|diagonal matrix

matrix diagonalization：矩阵对角化

矩阵电路 matrix circuit | 矩阵对角化 matrix diagonalization | 矩阵微分方程式 matrix differential equation

diagonalize：对角化

diagonalization 对角线化 | diagonalize 对角化 | diagonally dominant matrix 对角占优矩阵

diagonally dominant matrix：对角占优矩阵

diagonalize 对角化 | diagonally dominant matrix 对角占优矩阵 | diagram 图表

diagonalizing transformation matrix：对角变换矩阵

"diagonalizaiton ","对角线化" | "diagonalizing transformation matrix ","对角变换矩阵" | "diagram ","图,图表,曲线图,图解,用图表示"