Difference between revisions of "Frequency Domain Analysis"
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| − | |First edition URL= | + | |First edition URL=https://www.cds.caltech.edu/~murray/amwiki/index.php?title=Frequency_Domain_Analysis#Frequently_Asked_Questions |
|Chapter summary=In this chapter we study how the stability and robustness of closed loop systems can be determined by investigating how sinusoidal signals of different frequencies propagate around the feedback loop. This technique allows us to reason about the closed loop behavior of a system through the frequency domain properties of the open loop transfer function. The Nyquist stability theorem is a key result that provides a way to analyze stability and introduce measures of degrees of stability. | |Chapter summary=In this chapter we study how the stability and robustness of closed loop systems can be determined by investigating how sinusoidal signals of different frequencies propagate around the feedback loop. This technique allows us to reason about the closed loop behavior of a system through the frequency domain properties of the open loop transfer function. The Nyquist stability theorem is a key result that provides a way to analyze stability and introduce measures of degrees of stability. | ||
|Chapter contents=# The Loop Transfer Function | |Chapter contents=# The Loop Transfer Function | ||
Latest revision as of 21:34, 28 August 2021
| Prev: Transfer Functions | Chapter 10 - Frequency Domain Analysis | Next: PID Control |
In this chapter we study how the stability and robustness of closed loop systems can be determined by investigating how sinusoidal signals of different frequencies propagate around the feedback loop. This technique allows us to reason about the closed loop behavior of a system through the frequency domain properties of the open loop transfer function. The Nyquist stability theorem is a key result that provides a way to analyze stability and introduce measures of degrees of stability.