Which Books Offer the Toughest Problems on Mechanical Properties for Olympiads?

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The discussion centers on finding the most challenging problem books related to the mechanical properties of solids and fluids, particularly those suitable for olympiad preparation. A list of recommended texts includes "Advanced Mechanics of Materials" by Arthur P. Boresi and Richard J. Schmidt, "Advanced Strength and Applied Elasticity" by Ansel C. Ugural and Saul K. Fenster, and "Mechanical Behavior of Materials" by Marc André Meyers, among others. The original poster expresses uncertainty about the quality of questions in these books and seeks input on their effectiveness for rigorous study in these subjects.
Pickle Rick
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TL;DR Summary: I need the toughest problem books for mechanical properties of solids and mechanical properties of fluids, much better if they're relevant for olympiads.

I need the toughest problem books for mechanical properties of solids and mechanical properties of fluids, much better if they're relevant for olympiads.

I do have a list of books here:

BEER AND JOHNSTON
BC PUNMIA
Ramamruthum
RC HIBBELER
rk rajput

"Advanced Mechanics of Materials" by Arthur P. Boresi and Richard J. Schmidt
"Advanced Strength and Applied Elasticity" by Ansel C. Ugural and Saul K. Fenster
"Mechanical Behavior of Materials" by Marc André Meyers and

The answer can of course be out of these books, im not even sure of their quality of quesitons
 
Hello Intellectuals! So far it seems to be reasonable to learn mathematics in a rigorous way by not solely considering the techniques of problem solving or the applications of a particular subject or concept. Also to truly appreciate the beauty of mathematical endeavor one need to learn the reasoning behind the origination of concepts in mathematics, so as a beginner it appears to be worthwhile to learn the highly abstract aspects of mathematics like proofs, logic, and topics in pure...

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