摘要

A new method for exploring multi-wing chaotic dynamics of some nonlinear systems with special structure is presented in this paper. Using this method, the mechanism of a class of simplest three-dimensional continuous memristive systems that can generate one-to-four-wing chaotic attractors is theoretically investigated in detail. Moreover, the numerical simulations including phase portraits, Lyapunov exponents, and bifurcation diagrams further illustrate the effectiveness of the new method.

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