Tracking unstable steady states: Extending the stability regime of a multimode laser system.
about
Tracking unstable steady states and periodic orbits of oscillatory and chaotic electrochemical systems using delayed feedback control.Characterization and stabilization of the unstable fixed points of a frequency doubled Nd:YAG laser.Stabilization of unstable fixed points in the dynamics of a laser with feedback.Transforming complex multistability to controlled monostability.Chaotic function generator: complex dynamics and its control in a loss-modulated Nd:YAG laser.Control of chaos in multimode solid state lasers by the use of small periodic perturbations.Controlling the unstable steady state in a multimode laser.Controlling hyperchaos in a multimode laser model.Nonlinear-time-series analysis of chaotic laser dynamics.Controlled destruction of chaos in the multistable regime.Tracking fixed-point dynamics in an electrochemical system using delayed-feedback control.Introduction: Control and synchronization of chaos.From chemical systems to systems chemistry: Patterns in space and time.Tracking control and synchronization of four-dimensional hyperchaotic Rossler system.Tracking unstable steady states by large periodic modulation of a control parameter in a nonlinear system.Using chaos control and tracking to suppress a pathological nonchaotic rhythm in a cardiac model.Adaptive control and tracking of chaos in a magnetoelastic ribbon.Tracking unstable periodic orbits in a bronze ribbon experiment.Tracking unstable orbits in chaos using dissipative feedback control.Tracking unstable periodic orbits in the Belousov-Zhabotinsky reaction.Stochastic tracking in nonlinear dynamical systems.Tracking controlled chaos: Theoretical foundations and applications.All-optical noninvasive control of unstable steady states in a semiconductor laser.A dynamical systems approach to the control of chaotic dynamics in a spatiotemporal jet flow.Global synchronization in lattices of coupled chaotic systems.Restricted feedback control of one-dimensional maps.Homoclinic orbits in the Maxwell-Bloch equations with a probe.Progress in the control of chaosAn Adaptive Tracking Control of Fractional-Order Chaotic Systems with Uncertain System Parameter
P2860
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P2860
Tracking unstable steady states: Extending the stability regime of a multimode laser system.
description
1992 nî lūn-bûn
@nan
1992年の論文
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1992年学术文章
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1992年学术文章
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1992年学术文章
@zh-cn
1992年学术文章
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1992年学术文章
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1992年学术文章
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1992年學術文章
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1992年學術文章
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name
Tracking unstable steady state ...... e of a multimode laser system.
@en
Tracking unstable steady state ...... e of a multimode laser system.
@nl
type
label
Tracking unstable steady state ...... e of a multimode laser system.
@en
Tracking unstable steady state ...... e of a multimode laser system.
@nl
prefLabel
Tracking unstable steady state ...... e of a multimode laser system.
@en
Tracking unstable steady state ...... e of a multimode laser system.
@nl
P2093
P1476
Tracking unstable steady state ...... e of a multimode laser system.
@en
P2093
P304
P356
10.1103/PHYSREVLETT.69.3169
P407
P577
1992-11-01T00:00:00Z