Controlling Chaos and Bifurcation by a Delayed Nonlinear Feedback
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Abstract
A method for stabilizing unstable periodic orbits ( UPO) embedded in a chaotic attractor is presented. The conditions for controlling chaos and bifurcation through feeding back a delayed discrete variable are analyzed. The feedback procedure is applicable without knowing a priori the location and the periodicity of the UPO. Our method can be applied not only to the chaotic attractor but also to the situation of bifurcation.
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Cite this article:
YANG Shi-ping, TIAN Gang, XU Shu-shan. Controlling Chaos and Bifurcation by a Delayed Nonlinear Feedback[J]. Chin. Phys. Lett., 1996, 13(5): 333-336.
YANG Shi-ping, TIAN Gang, XU Shu-shan. Controlling Chaos and Bifurcation by a Delayed Nonlinear Feedback[J]. Chin. Phys. Lett., 1996, 13(5): 333-336.
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YANG Shi-ping, TIAN Gang, XU Shu-shan. Controlling Chaos and Bifurcation by a Delayed Nonlinear Feedback[J]. Chin. Phys. Lett., 1996, 13(5): 333-336.
YANG Shi-ping, TIAN Gang, XU Shu-shan. Controlling Chaos and Bifurcation by a Delayed Nonlinear Feedback[J]. Chin. Phys. Lett., 1996, 13(5): 333-336.
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