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1)  random matrices
无规矩阵
2)  random matrices theory
无规矩阵理论
1.
BCS theory is modified by random matrices theory, and a new approach is obtained to treat superconductivity in small metallic grains.
无规矩阵理论对BCS理论进行修正 ,得到一种处理金属小粒子超导电性的新方法 。
3)  normal matrix
正规矩阵
1.
Several equivalent conditions of a normal matrix
正规矩阵若干判定及性质
2.
The factorization of a complex skew-symmetric normal matrix,which is similar to a complex symmetric normal matrix,was demonstrated using a logically similar method.
提出一个复矩阵是对称酉矩阵的充要条件,并用逻辑上类似的方法证明一个类似于复对称正规矩阵的复斜对称正规矩阵的分解,最后对复斜对称矩阵得到了类似于复对称矩阵Takagi分解的结论。
3.
The eigenvalues of a normal matrix are not sensitive to its elements perturbation.
基于正规矩阵特征值对其元素变化的不敏感性,讨论线性系统极点的正规配置问题,即设计状态反馈控制律,将闭环控制系统极点配置到期望位置的同时使闭环状态矩阵为正规矩阵,从而达到增强控制系统的鲁棒性的目的。
4)  regular matrix
正规矩阵
1.
Several Sufficient Prerequisites for the Actual Number Regular Matrix Definite;
实正规矩阵正定的判定条件
2.
In this paper, we get several properties about this kind of matrix including three adequate conditions and two contract forms according to the important properties of regular matrix and exchangeable matrix.
利用正规矩阵和乘积可交换矩阵的重要性质 ,给出了亚正定矩阵的三个充分条件以及其合同矩阵的两个分解形式 。
5)  normal matrices
正规矩阵
1.
Generalized positive definite matrices and normal matrices;
广义正定矩阵和正规矩阵
2.
The problem of best approximating, a given square complex matrix in the Frobenius norm by normal matrices under a given spectral restriction is considered.
考虑在给定谱约束和Frobenius范数意义下用正规矩阵最佳逼近一个给定复方阵的问题。
6)  Rule matrix
规则矩阵
1.
According to the weakness Of the traditional adjacent rule and Boolean rule matrix which can not fulfill representation and inference of uncertain knowledge,ternary adjacent rule (T rule),ternary rule matrix (TR matrix) are proposed and used in this paper.
针对传统关联规则和 Boolean规则矩阵无法进行不确定性知识表示和推理的弱点,该文采用三值逻辑表示规则和真值状态的不确定性,提出并使用三值关联规则(T规则)和三值规则矩阵(TR矩阵),利用 TR矩阵变换实现高速前向推理和后向推理。
补充资料:说规矩
【说规矩】
 (杂语)对于弟子而说规矩礼度也。禅林之称。
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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