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Is there any known result about the "average period" of a complicated oscillating function?

Say we have some frequency spectrum, $f(\omega)$, where $$ f(t) = \frac{1}{2\pi} \int_{-\infty}^\infty d\omega \; f(\omega)e^{-i\omega t}, $$ and we know that $f(t)$ is some sort of ...
J_B_Phys's user avatar
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Help in understanding frequency vs phase difference graph

The following graph in my textbook plots the relationship of external driving frequency and phase difference of the driver and a system. From this question (Why dosn't amplitude increase when ...
NoLand'sMan's user avatar