Five-dimensional hyper-chaotic system
A hyperchaotic and fifth technology, applied in the field of five-dimensional hyperchaotic systems, can solve the problems of complex circuit implementation and few hyperchaotic systems, and achieve the effect of large dynamic range and wide application value
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[0036] The mathematical model of a five-dimensional hyperchaotic system of the present embodiment can be described as:
[0037] (1)
[0038] in , the five-dimensional chaotic system satisfies ( ) without deformation, with Axial symmetry;
[0039] make
[0040] (2)
[0041] It can be easily seen that the origin is an equilibrium point of the system ,when The other two equilibrium points are , .
[0042] at balance , the system (1) is linearized to obtain its Jacobian matrix as
[0043] (3)
[0044] for balance The corresponding eigenvalues, let
[0045] (4)
[0046] The corresponding eigenvalues can be obtained The five eigenvalues here are all real roots, but not all are negative real roots. According to the Routh-H...
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