A New Chaotic Attractor Coined

By Jinhu Lu, Guanrong Chen. International Journal of Bifurcation and Chaos in Applied Sciences and Engineering, 2002

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Estimating the ultimate bound and positively invariant set for the Lorenz system and a unified chaotic system (2006, neutral): “In 2002, Lü and Chen found another chaotic system, the Lü system [4], which satisﬁes a 12 a 21 = 0.”
Synchronization of an uncertain unified chaotic system via adaptive control (2002, background): “[12–14] found a unified chaotic system that not only includes the case of a12a21 1⁄4 0 [12] but also the Lorenz and Chen systems as two extreme cases.”
Topology identification of weighted complex dynamical networks (2007, background): “It is well known that Lorenz, Chen, Lü systems are several typical benchmark chaotic systems [23–25].”
Chaos synchronization between linearly coupled chaotic systems (2002, background): “produced a new chaotic system [14,15], which satisfies the condition a12a21 1⁄4 0, thereby bridging the gap between the Lorenz and Chen attractors [15–17].”
Adaptive synchronization of an uncertain complex dynamical network (2005, background): “Up to now, we can only estimate the boundary of very few chaotic systems [9-13], such as the Lorenz, Chen, Lü systems [14].”
The compound structure of a new chaotic attractor (2002, background): “[7,8] found a new chaotic system, which satisfies the condition a12a21 1⁄4 0, thereby bridging the gap between the Lorenz and Chen’s attractors.”