Targeting in the System Described by Nonlinear Differential Equations
-
Abstract
A method which directs trajectories to the predetermined continuous target orbits in the system described by nonlinear differential equations with perturbation of available system parameters and the conditions for achieving targeting is given. The target orbits may be the unstable solution or even may not be the solution of the system. Numerical experiments are given in the periodically forced Brusselator.
Article Text
-
-
-
About This Article
Cite this article:
QIN Tuan-fa, NI Wan-sun, DU Gong-huan, CHEN Guang-zhi. Targeting in the System Described by Nonlinear Differential Equations[J]. Chin. Phys. Lett., 1996, 13(12): 885-888.
QIN Tuan-fa, NI Wan-sun, DU Gong-huan, CHEN Guang-zhi. Targeting in the System Described by Nonlinear Differential Equations[J]. Chin. Phys. Lett., 1996, 13(12): 885-888.
|
QIN Tuan-fa, NI Wan-sun, DU Gong-huan, CHEN Guang-zhi. Targeting in the System Described by Nonlinear Differential Equations[J]. Chin. Phys. Lett., 1996, 13(12): 885-888.
QIN Tuan-fa, NI Wan-sun, DU Gong-huan, CHEN Guang-zhi. Targeting in the System Described by Nonlinear Differential Equations[J]. Chin. Phys. Lett., 1996, 13(12): 885-888.
|