When I vibrate one end of a string, the wave is set up?

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SUMMARY

When vibrating one end of a string, a wave is generated due to the principles of wave mechanics and the superposition of waves. The discussion highlights the importance of understanding the wave equation in one dimension, particularly in relation to standing waves formed by two waves traveling in opposite directions. References to Fourier Series are mentioned, but further exploration of the wave equation is recommended for a deeper understanding.

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Does anyone have any reading material on how, when I vibrate one end of a string, the wave is set up? French has a tiny section on Fourier Series, but doesn't delve into it much. Any references to books would also be appreciated.
 
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Do searches for solutions to the PDE wave equation in 1-D. If you are referring to a standing wave, the wave is the superposition of two waves traveling in opposite directions.
 

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