1.
Study of graph corresponding to product of two adjacency matrices to two circulant graphs
两个循环图的邻接矩阵的乘积矩阵对应图的研究
2.
Study of Digraph Corresponding to Prodnct Matrix of Adjacency Matrix of Any Two Circulaut Digraph;
两个有向循环图的邻接矩阵的乘积矩阵对应有向图的研究
3.
Singularity of Adjacency Matrix of Graphs with Exactly One Copoint Bicycle
恰有一公共点的双圈图的邻接矩阵的奇异性
4.
Literature [2] has used the adjacent matrix of 4- reGular Graphs to prove this conclusion;
文献[2]利用4正则图的邻接矩阵论证了这一结论;
5.
We discuss adjacency matrix of completc graph, and also give another sufficient and necessary condition on that a tree is pleasant.
并对完全图的邻接矩阵进行了讨论,也给出了树为优美树的充要条件。
6.
STUDY OF THE EXTENDED ADJACENCY MATRIX REPRESENTATION OF A DIRECTED GRAPH;
有向图的扩展邻接矩阵存储模式研究
7.
ANALYSIS METHOD OF SINGLE FLOW GRAPHICS FOR CIRCUITS BASED ON ADJACENCY MATRICES
基于邻接矩阵的电路信号流图分析法
8.
Another matrix associated with G is the adjacency matrix.
伴随于G的另一个矩阵是邻接矩阵。
9.
Graphical power network topology analysis based on adjacency matrix
基于邻接矩阵的图形化网络拓扑分析方法
10.
Intelligent navigation method for product design based on extended adjacency matrix of directed graph
基于有向图邻接矩阵扩展的产品设计智能导航
11.
A Improved Simple Algorithm to Compute Reachability Matrix with Adjacency Matrix
由邻接矩阵求解可达矩阵的一种改进简便算法
12.
Adjacency Matrix Based Full-Text Indexing Models
基于邻接矩阵的全文索引模型(英文)
13.
An Algorithm for Seeking Monitor-Nodes Measuring Network Traffic Based on Adjacency Matrix
基于邻接矩阵的网络流量检测点设置算法
14.
New Adjacent Matrix on the Representation of Topological Changes in Metamorphic Mechanisms
描述变胞机构构态变化的改进邻接矩阵
15.
The matrix decompostion algorithm generalizes the concept of adjacency matrix and overcomes the difficults in realization of probability decomposization method.
矩阵分解算法推广了邻接矩阵的概念，解决了全概率分解法的计算机实现难题。
16.
This Paper gives the Ascending Order Adjacency Matrix,and discribes its genera- ting process and application.
本文给出了升阶邻接矩阵,并叙述了它的建立过程与用途。
17.
Topology Structure of Object Network Reproduced by Adjacency Matrix
运用邻接矩阵法重现目标网络拓扑结构
18.
Asynchronous Electromotor Direct-torque Control based on Matrix Converters
矩阵变换器的异步电机直接转矩控制