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Figurel a, b, andc Lorentz chaotic system phase portraits.

Figure 1 l a, b, andc Lorentz chaotic system phase portraits.

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where 1(X,t) and g(y,t) represent chaotic systems dynamics and d(t) 1s a bounded disturbance:
where 1(X,t) and g(y,t) represent chaotic systems dynamics and d(t) 1s a bounded disturbance:
The same procedure is repeated for system (12) and simulation results are given in Fig.2 and Fig.3 for chaotic behaviour and in Fig.4 for synergetic controlled master system (12). Figure 2. Phase portrait of master system Figure 3. Master chaotic system output.
The same procedure is repeated for system (12) and simulation results are given in Fig.2 and Fig.3 for chaotic behaviour and in Fig.4 for synergetic controlled master system (12). Figure 2. Phase portrait of master system Figure 3. Master chaotic system output.
The second system (13) chaotic phase portrait and output are shown on Fig.5 and Fig.¢ respectively while Fig.7 represents its stabilized outputs.
The second system (13) chaotic phase portrait and output are shown on Fig.5 and Fig.¢ respectively while Fig.7 represents its stabilized outputs.
The second system (13) chaotic phase portrait and output are shown on Fig.5 and Fig.¢ respectively while Fig.7 represents its stabilized outputs. Figure 5. Slave system phase portrait Figure 6. Slave system chaotic output
The second system (13) chaotic phase portrait and output are shown on Fig.5 and Fig.¢ respectively while Fig.7 represents its stabilized outputs. Figure 5. Slave system phase portrait Figure 6. Slave system chaotic output
The second system (13) chaotic phase portrait and output are shown on Fig.5 and Fig.¢ respectively while Fig.7 represents its stabilized outputs. Figure 5. Slave system phase portrait Figure 6. Slave system chaotic output
The second system (13) chaotic phase portrait and output are shown on Fig.5 and Fig.¢ respectively while Fig.7 represents its stabilized outputs. Figure 5. Slave system phase portrait Figure 6. Slave system chaotic output
International Journal of Control, Automation, Communication and Systems (IJCACS), Vol.1, No.2, April 2016 Figure7. Slave system stabilized trajectories
International Journal of Control, Automation, Communication and Systems (IJCACS), Vol.1, No.2, April 2016 Figure7. Slave system stabilized trajectories
Figure 8. Synchronized chaotic slave-master outputs
Figure 8. Synchronized chaotic slave-master outputs
Related topics:
Fault Detection and IsolationNonlinear System Identification and ControlAutomated Guided VehiclesMathematical control theoryChaotic SystemsMathematical and Computer ModellingFuzzy Logic and Neural Networks
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