Reference for Learning About Waves

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The discussion centers on finding suitable textbooks for understanding waves and oscillations at an intermediate level. A user initially struggled with "Oscillations and Waves in Linear and Nonlinear Systems" by Rabinovich and Trubetskov, seeking recommendations beyond introductory texts. They found success with "Introduction to Wave Phenomena" by Akira Hirose and several other titles that helped bridge the gap in understanding. The user suggests utilizing the Web of Science for relevant review articles to aid in research on synchronizing non-linear oscillators. Overall, the conversation emphasizes the importance of selecting the right resources for advancing knowledge in this complex subject.
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I recently looked at the reference in an article I am reading, and subsequently checked "Oscillations and Waves in Linear and Nonlinear Systems" my Rabinovihc and Trubetskov from the local library.
https://www.amazon.com/dp/0792304454/?tag=pfamazon01-20

Great book, but unfortunately as a first year graduate student, it is hard for me to understand.

I have looked at this forum:

http://physics.stackexchange.com/qu...extbook-to-learn-about-waves-and-oscillations

And looked at all the textbooks there, and they are all fantastic, but introductory. Can anyone suggest a book that is intermediate between these two extremes?

At the moment, I want to develop a model for synchronizing two non-linear oscillators. Been done before, but it is a useful exercise.
 
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Try searching the Web of Science (at your university library) for your key words.

With luck you will find a review article closely related to your topic.
 
It has been six or so month since I posted this, so I'll answer my own question.

I started with "Introduction to Wave Phenomena" by Akira Hirose
Continued with "Vibrations and Waves in Physics" by Ian Main
After that, "Nonlinear vibrations in mechanical and electrical systems" by J. J Stoker
Then "Nonlinear Autonomous Oscillators" by Urabe for math practice
And "Nonlinear Oscillations" by Ali H. Nayfeh also for math stuff.

Then Rabinovich can be better understood.

Anyone else have any tips?
 
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