Two-dimensional complex number chaotic system
A technology of chaotic systems and complex numbers, applied in the field of two-dimensional complex chaotic systems, can solve problems such as few reports on the research of complex chaotic systems, and achieve the effect of wide application value
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[0019] By constructing a two-dimensional complex chaotic system with three parameters, its mathematical model is described as
[0020] (1)
[0021] in is plural, is a real number, "*" means a conjugate complex number, is a state variable. when parameter , , When , the real and imaginary parts of the complex system variables can generate two-winged chaotic attractors such as figure 1 , figure 2 shown.
[0022] let parameters exist Change within the range, other parameters are fixed, image 3 , Figure 4 are system dependent parameters Spectral bifurcation diagram of the changing Lyapunov exponent.
[0023] Through the detailed analysis of the above bifurcation diagram and Lyapunov exponent spectrum, it can be seen that the system parameters are very sensitive, and the influence of different parameters is also different. As the parameters change, the system experiences different processes, including quasi-periodic, periodic and chaos. Therefore, the ...
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