]> 2026-04-24T20:12:27+00:00 Dynamic Behavior 0 en 2024-11-24T16:53:35Z 2460639.2038773 Dynamic Behavior 5 0 1 ul 3 [[Category:Lectures]] [[Chapter::Dynamic Behavior]] Dynamic Behavior# QUERY3ebc0256691d500a878b12510fa69365 0 1 ul 3 [[Category:Errata]] [[Chapter::Dynamic Behavior]] Dynamic Behavior# QUERY8d76c8eb1dae5435a2ba9afa52bbc3f1 0 1 ul 3 [[Category:Figures]] [[Chapter::Dynamic Behavior]] Dynamic Behavior# QUERYbf47ef90cc0250f27041ce83a72eefae 0 1 ul 3 [[Category:Exercises]] [[Chapter::Dynamic Behavior]] Dynamic Behavior# QUERY391a2e2bb472736abff19bbd50cc21de 0 1 ul 3 [[Category:Questions]] [[Chapter::Dynamic Behavior]] Dynamic Behavior# QUERYbf594f665be1f59310e9582526ac350a Linear Systems 0 en Linear Systems Examples 0 en Examples Figure 5.1: Response of a damped oscillator 0 en Figure 5.1: Response of a damped oscillator Figure 5.3: Phase portraits 0 en Figure 5.3: Phase portraits Figure 5.5: Phase portrait and time domain simulation for a system with a limit cycle 0 en Figure 5.5: Phase portrait and time domain simulation for a system with a limit cycle Figure 5.6: Illustration of Lyapunov’s concept of a stable solution 0 en Figure 5.6: Illustration of Lyapunov’s concept of a stable solution Figure 5.7: Phase portrait and time domain simulation for a system with a single stable equilibrium point 0 en Figure 5.7: Phase portrait and time domain simulation for a system with a single stable equilibrium point Figure 5.8: Phase portrait and time domain simulation for a system with a single asymptotically stable equilibrium point 0 en Figure 5.8: Phase portrait and time domain simulation for a system with a single asymptotically stable equilibrium point Figure 5.9: Phase portrait and time domain simulation for a system with a single unstable equilibrium point 0 en Figure 5.9: Phase portrait and time domain simulation for a system with a single unstable equilibrium point Figure 5.4: Equilibrium points for an inverted pendulum 0 en Figure 5.4: Equilibrium points for an inverted pendulum Figure 5.10: Phase portraits for a congestion control protocol running with N = 60 identical source computers 0 en Figure 5.10: Phase portraits for a congestion control protocol running with N = 60 identical source computers Figure 5.11: Comparison between phase portraits for a nonlinear system and its linearization 0 en Figure 5.11: Comparison between phase portraits for a nonlinear system and its linearization Figure 5.12: Stability analysis for a tanker 0 en Figure 5.12: Stability analysis for a tanker Figure 5.13: Solution curves for a stable limit cycle 0 en Figure 5.13: Solution curves for a stable limit cycle Figure 5.15: Stability of a genetic switch 0 en Figure 5.15: Stability of a genetic switch Figure 5.16: Dynamics of a genetic switch 0 en Figure 5.16: Dynamics of a genetic switch Figure 5.17: Stabilized inverted pendulum 0 en Figure 5.17: Stabilized inverted pendulum Figure 5.18: Bifurcation analysis of the predator–prey system 0 en Figure 5.18: Bifurcation analysis of the predator–prey system Figure 5.19: Stability plots for a bicycle moving at constant velocity 0 en Figure 5.19: Stability plots for a bicycle moving at constant velocity Figure 5.21: Simulation of noise cancellation 0 en Figure 5.21: Simulation of noise cancellation Errata: sign errors in Example 5.18 (noise cancellation) 0 en Errata: sign errors in Example 5.18 (noise cancellation) Previous 102 en Previous Next 102 en Next Chapter 102 en Chapter