【摘 要】
：
Since Lotka-Volterra (LV)systems, (x)i =xi(bi + Σ17 j =αijxj), i =1, 2, … n, were introduced in the literature around 1920s by Lotka and Volterra.respect
【机 构】
：
Department of Mathematics,Zhejiang Normal University,Jinhua,Zhejiang Province 321004,China
【出 处】
：
The Third International Conference on Dynamics,Vibration and
论文部分内容阅读
Since Lotka-Volterra (LV)systems, (x)i =xi(bi + Σ17 j =αijxj), i =1, 2, … n, were introduced in the literature around 1920s by Lotka and Volterra.respectively, they have been one of the most important applied mathematical models and play a role in such diverse topics of current interest as neural networks, biochemical reactions, cell evolution, resource management, and epidemiology.And more significantly.[1] shown that any set of kinetic equations and even general nonlinear systems can be associated to an equivalent generalized LV representation by the introduction of suitable collective variables.Hence.much more research has been devoted to studying dynamics of LV systems, and great advances were achieved in understanding the dynamics of the systems in the last seven decades[2.3,4].
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