"Control and Synchronization with Known and Unknown Parameters"
written by Maysoon M. Aziz, Saad Fawzi Al-Azzawi,
published by Applied Mathematics, Vol.7 No.3, 2016
has been cited by the following article(s):
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[2] Application Methods of Linear Feedback Control on the Modified Lorenz 3D Chaotic System
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[3] Projective and hybrid projective synchronization of 4-D hyperchaotic system via nonlinear controller strategy
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[4] Stability and Adaptive Control with Sychronization of 3-D Dynamical System
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[5] Strategies of linear feedback control and its classification
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[6] Chaos Synchronization of a Class 6-D Hyperchaotic Lorenz System
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[7] Chaos Synchronization of a Class 6-D Hyperchaotic Lorenz System Chaos Synchronization of a Class 6-D Hyperchaotic Lorenz System
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[8] Projective synchronization for a class of 6-D hyperchaotic Lorenz system
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[9] Modified Active Controller for the Complete Synchronization of Hyperchaotic Systems
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[10] Control of Memristor-Based Simplest Chaotic Circuit with One-State Controllers
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[11] Control, electronic circuit application and fractional-order analysis of hidden chaotic attractors in the self-exciting homopolar disc dynamo
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[12] Chaos synchronization of nonlinear dynamical systems via a novel analytical approach
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[13] Complete synchronization of a novel 6-D hyperchaotic Lorenz system with known parameters
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[14] Three Important Phenomena of Chaos Synchronization Between Two Different Hyperchaotic Systems via Adaptive Control Method
International Journal of Theoretical and Applied Mathematic, 2017
[15] Anti-synchronization of nonlinear dynamical systems based on Gardano's method
Optik, 2017
[16] Finite-Time Stabilization of Dynamical System with Adaptive Feedback Control
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[17] Hybrid chaos synchronization between two different hyperchaotic systems via two approaches
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[18] Some Problems of feedback control strategies and its treatment
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[19] Some Problems of Feedback Control Strategies and It's Treatment
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[20] Complete Synchronization, Anti-synchronization and Hybrid Synchronization Between Two Different 4D Nonlinear Dynamical Systems
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