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国家自然科学基金(s61170037)

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Existence of heteroclinic orbits in a novel three-order dynamical system被引量:1
2013年
In this paper, we design a novel three-order autonomous system. Numerical simulations reveal the complex chaotic behaviors of the system. By applying the undetermined coefficient method, we find a heteroclinic orbit in the system. As a result, the Si'lnikov criterion along with some other given conditions guarantees that the system has both Smale horseshoes and chaos of horseshoe type.
胡瑀闵乐泉甄平
Novel Two Dimensional Discrete Chaotic Maps and Simulations
This paper introduces one new novel 2-dimensional quadric polynomial discrete chaotic map and seven novel tria...
Pei Li
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