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1)  arc determinant
弧行列式
1.
In this paper, several definitions are provided, such as the multiplication of directed path, arc determinant and so on.
本文引入有向路乘法、弧行列式等概念 ,讨论了弧行列式的性质 ,阐述了二种计算有向圈的行列式方法及有向图 D为 Hamilton图的充要条件 ,最后给出了计算实
2.
The necessary and sufficient condition for a digraph existing directed 2-factors is put forward by introducing arc determinant;meanwhile,the necessary and sufficient condition for a n-order digraph to be a Hamiltonian graph is provided as well.
利用弧行列式得到有向图有有向2-因子的充分必要条件,同时得到n阶有向图为Hamiltonian图的充分必要条件。
3.
This paper uses arc determinant to discuss the directed cycle,then gets the number of directed cycles in n-order directed graph and strictly simply-connected graph,as well as the upper bound of directed cycles in a Hamilton graph.
利用弧行列式对有向图中的有向圈数展开讨论,得出了n阶有向图、严格单连通有向图中的有向圈数值以及n阶二分有向图、有向H图中有向圈数的上界。
2)  determinant arrangement
行列式排列
1.
Numerical simulation of wind environment around residential district in determinant arrangement
住宅小区行列式排列风环境数值模拟研究
3)  Slater determinant
Slater行列式
4)  Jacobian determinant
Jacobian行列式
1.
The paper has deducted 168 first order partial derivatives among 8 thermodynamic functions and converted complicated differential operation into simple algebraic operation using Jacobian determinant on the basis of 7 basic formulas.
以 7个基本公式为基础 ,运用Jacobian行列式 ,将复杂的微分运算换算成简单的代数运算 ,推证出 8个热力学函数之间存在的 168个一级偏微商 ,方法简单 ,易于掌
5)  determinant [英][dɪ'tɜ:mɪnənt]  [美][dɪ'tɝmənənt]
行列式
1.
Additive preservers of determinant on 2×2 self-conjugate quaternion matrix spaces;
2×2自共轭四元数矩阵空间的保行列式加法映射
2.
Quasi-Vandermonde determinant;
准Vandermonde行列式
6)  Vandermonde determinant
Vandermonde行列式
1.
Quasi-Vandermonde determinant;
准Vandermonde行列式
2.
Generalized Vandermonde determinant;
广义Vandermonde行列式
3.
The Generalization of Vandermonde Determinant and Its Application;
vandermonde行列式的推广式及其应用
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