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- W4285386476 abstract "Abstract There are few reports on the nondestructive adjustment of the oscillation amplitude of the chaotic sequence in the discrete map. To study the lossless regulation of the oscillation amplitude of chaotic sequences, this article proposes a new simple two-dimensional (2D) hyperchaotic map with trigonometric functions. It not only exhibits contains the offset boosting bifurcation and offset boosting coexistence attractors, but also realizes the offset boosting of two state variables with respect to arbitrary parameters in the 2D map. The simulation results of bifurcation diagram, maximum Lyapunov exponent and attractor phase diagram show that the map can produce complex dynamical behaviors. In addition, the introduction of new control parameters into the 2D hyperchaotic chaotic map can also make the hyperchaotic map exhibit rich multistable phenomena. At the same time, the common change of the initial state and the control parameters can realize the arbitrary switching and co-existence of the attractor in the phase plane. In the end, the 2D hyperchaotic map was tested and verified by hardware experiment platform." @default.
- W4285386476 created "2022-07-14" @default.
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- W4285386476 date "2022-07-14" @default.
- W4285386476 modified "2023-09-29" @default.
- W4285386476 title "Two-Variable Boosting Bifurcation in a Hyperchaotic Map and Its Hardware Implementation" @default.
- W4285386476 doi "https://doi.org/10.21203/rs.3.rs-1786505/v1" @default.
- W4285386476 hasPublicationYear "2022" @default.
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