Advanced elasticity book recommendation

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The discussion centers on seeking advanced resources for studying elasticity, particularly with a focus on tensor analysis. The individual has a foundational understanding from introductory courses and The Feynman Lectures but desires a deeper exploration, especially from a theoretical physics perspective rather than an engineering one. Recommendations include "Introduction to Linear Elasticity" by Gould, "Elasticity, Fracture and Flow" by Jaeger, and "Theory of Elasticity" by Landau, though concerns are raised about their engineering orientation. Other suggested texts include "Continuum Mechanics and Thermodynamics" by Tadmor and Miller, and "Nonlinear Solid Mechanics" by Holzapfel. The conversation highlights the need for rigor and practice problems, while also addressing the challenge of finding suitable materials that align with a physics-focused approach to elasticity.
rajsekharnath
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TL;DR Summary: Pretty much confused about an advanced elasticity book.Resource recommendation is asked.

My last semester in freshman year of bs physics included a chapter on elasticity,it was not at the advanced level and by advanced level i mean atleast the tensor stuff.Well,I want to read that subject on 'more depth',therefore I learned the chapter on 'Tensors'from The Feynman Lectures on Physics volume 2,then I went to the chapter 'Elasticity' followed the 'Elastic Materials'(the chapter where he introduced the strain tensor and the tensor of elasticity) in the same book.For reference,my 1st semester course on elasticity was more or less at the same level of 'Elasticity' from the Feynman's book.

For more depth which books should I follow?I find the book Modern Classical Physics by Kip Thorne and R. Blandford,but it seems to be a master's level book,which I don't have a problem with but I don't know about the mathematical requisite of it.I also found this book Fluid Dynamics and Linear Elasticity by Ruderman but it's a book in applied mathematics.Right now I am quite confused,I am looking for a book which provides rigor as well as good amount of practice problem.Any help will be admired,correct me if I got anything wrong.
 
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Introduction to Linear Elasticity by Gould.
It‘s notation is dated, but Elasticity, Fracture and Flow by Jaeger is great.
Theory of Elasticity by Landau.

Engineers generally see this first in a mechanics of materials course. Some of the standard texts are Gere/Timoshenko, Hibbeler and Beer/Johnston.

The next level up is the subject of continuum mechanics.
 
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Frabjous said:
Introduction to Linear Elasticity by Gould.
It‘s notation is dated, but Elasticity, Fracture and Flow by Jaeger is great.
Theory of Elasticity by Landau.

Engineers generally see this first in a mechanics of materials course. Some of the standard texts are Gere/Timoshenko, Hibbeler and Beer/Johnston.

The next level up is the subject of continuum mechanics.
Thanks for suggestion,but I see both Gould and Jaeger are from engineering perspective while I am inclined towards a more 'physics'(theoretical)
approach.And I personally do not think it would be quite helpful to jump into Landau directly.
 
I think you are being a bit snobbish, but whatever floats your boat.

Continuum Mechanics and Thermodynamics by Tadmor and Miller
Nonlinear Solid Mechanics by Holzapfel
 
Frabjous said:
I think you are being a bit snobbish, but whatever floats your boat.

Continuum Mechanics and Thermodynamics by Tadmor and Miller
Nonlinear Solid Mechanics by Holzapfel
Thanks for interacting and being thoughtful about 'me being a bit snobbish'😂,I will check the books out.
 
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The book is fascinating. If your education includes a typical math degree curriculum, with Lebesgue integration, functional analysis, etc, it teaches QFT with only a passing acquaintance of ordinary QM you would get at HS. However, I would read Lenny Susskind's book on QM first. Purchased a copy straight away, but it will not arrive until the end of December; however, Scribd has a PDF I am now studying. The first part introduces distribution theory (and other related concepts), which...

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