有色边动态网络的同步
Synchronization of Edge-Colored Dynamical Network

根据数学中有色边图的概念提出有色边网络模型,该模型可以更好地描述和研究由大量相互作用个体构成的大型复杂系统.基于Lyapunov稳定性理论,给出了有色边动态网络渐近同步的充分条件,并给出了数值例子来验证所得的结论.
A class of edge-colored dynamical network models have been proposed according to the colored graph theory in mathematics.This kind of models can better describe and study the large-scale real complex systems coupled with large number of interacting individuals.Based on Lyapunov stability theory,the sufficient condition for the synchronization of edge-colored network is derived.Finally,a numerical example is provided to verify our derived result