1) Stefan matrix
Stefan矩阵
1.
The Stefan matrix are generated to calculate the topologic entropy of Lorenz maps,the results are proved by the kneading theory as well.
将Stefan矩阵推广用于含间断点的洛伦兹映射拓扑熵的计算 ,并应用揉理论进行了验
2) matrix (matrixes or matrices)
矩阵;矩阵
3) Matrix
[英]['meɪtrɪks] [美]['metrɪks]
矩阵
1.
Matrix Expression of Mine Ventilation Network Graph and Its Computer Method Based on MATLAB;
基于MATLAB的矿井通风网络图的矩阵表示及电算方法
2.
The study of enterprise work safety responsibility matrix;
企业安全生产责任矩阵研究
3.
Symmetry and matrix representation of octagonal point groups in quasicrystal;
准晶体中八方晶系点群的对称性与矩阵表示
4) Matrices
[英]['meitrisi:z] [美]['metrɪ,siz, 'mætrɪ-]
矩阵
1.
Algebraic structure and properties of generalized Pascal matrices;
广义Pascal矩阵代数结构及性质
2.
Transforming matrices in point engagement worm transmission;
点啮合蜗杆传动中的变换矩阵
5) matrice
矩阵
1.
The set of real matrices with the same sign pattern as A is called the qualitative class of A,denoted as Q (A).
这实际上也解决了ShaoJia yu和HwangSuk geun提出的关于nearlyL 可开拓阵问题中所给矩阵为方阵的一个重要特殊情
2.
The polarization scattering matrices for the fields scattered by the spherical bodywith complete polarization plane wave illuminating on them are presented using analytic meth-od.
应用解析方法给出了球体在完全极化平面波照射下散射场的极化散射矩阵表示式，通过极化比分析了球体散射场的极化特性。
3.
According to the definition and general theories of positive semi-definited matrices,we introduce the theory of partial ordering in positive definited(positive semi-definited) matrices,that is positive definited(positive semi-definite) matrices;We discuss some important properties which we called matrix inequalities, and put the average value inequalities extended on the matrices.
通过运用正定矩阵的定义和一般理论,得出了正定(半正定)矩阵的偏序理论,即A-B是正定(半正定)矩阵的一些重要性质,得出了一些矩阵不等式;并将代数中的均值不等式推广到矩阵形式的不等式,并将其推广。
6) matrix A
矩阵A
1.
Any matrix A is always similar to a corresponding Jordan standard.
任何一个矩阵A总是相似一个与其相应的若当(Jordan)标准型,就若当标准型的过渡矩阵T的求法进行了探讨,得出一种常用方法。
补充资料：Stefan-Boltzmann定律
Stefan-Boltzmann定律
Stefan - Boltzmann law
Stel汤n一Bd枉m田.定律【S忱血n~Bd七n口Im law;O℃中aHa- 励几明alla3卿川 一个绝对黑体的总发射本领“正比于其绝对温度 T的四次幂: “二JT气 其中a=(5.67051士0(X托)19)x 10一8 Wm一ZK一4(Ste-一且互n.Bo」翻laml常数(S把免n竺Bo助皿In。‘。贺切以))竺 这个定律是由J.St日陌21(1879)根据对实验数据的分 析凭经验获得的，而由L.BoltZtnann(1884)用热力 学术语来表达提出的.A.B地a~撰 【补注】
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条