Average Transient Lifetime and Lyapunov Dimension for Transient Chaos in a High-Dimensional System
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Abstract
The average transient lifetime of a chaotic transient versus the Lyapunov dimension of a chaotic saddle is studied for high-dimensional nonlinear dynamical systems. Typically the average lifetime depends upon not only the system parameter but also the Lyapunov dimension of the chaotic saddle. The numerical example uses the delayed feedback differential equation.
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CHEN Hong, TANG Jian-Xin, TANG Shao-Yan, XIANG Hong, CHEN Xin. Average Transient Lifetime and Lyapunov Dimension for Transient Chaos in a High-Dimensional System[J]. Chin. Phys. Lett., 2001, 18(11): 1435-1437.
CHEN Hong, TANG Jian-Xin, TANG Shao-Yan, XIANG Hong, CHEN Xin. Average Transient Lifetime and Lyapunov Dimension for Transient Chaos in a High-Dimensional System[J]. Chin. Phys. Lett., 2001, 18(11): 1435-1437.
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CHEN Hong, TANG Jian-Xin, TANG Shao-Yan, XIANG Hong, CHEN Xin. Average Transient Lifetime and Lyapunov Dimension for Transient Chaos in a High-Dimensional System[J]. Chin. Phys. Lett., 2001, 18(11): 1435-1437.
CHEN Hong, TANG Jian-Xin, TANG Shao-Yan, XIANG Hong, CHEN Xin. Average Transient Lifetime and Lyapunov Dimension for Transient Chaos in a High-Dimensional System[J]. Chin. Phys. Lett., 2001, 18(11): 1435-1437.
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