Theory of Elasticity (Book): Difference between revisions
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{{InfoboxBook | {{InfoboxBook | ||
|title=Theory of Elasticity | |title=Theory of Elasticity | ||
|image=[[File:Landau 7 elasticity cover.jpg] | |image=[[File:Landau 7 elasticity cover.jpg]] | ||
|author=[https://en.wikipedia.org/wiki/Lev_Landau Lev Landau] | |author=[https://en.wikipedia.org/wiki/Lev_Landau Lev Landau] | ||
|language=English | |language=English | ||
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|isbn13=978-0-08-057069-3 | |isbn13=978-0-08-057069-3 | ||
}} | }} | ||
{{NavContainerFlex | |||
|content= | |||
{{NavButton|link=[[Read#Landau|Read]]}} | |||
{{NavButton|link=[[Elasticity (Physics)]]}} | |||
}} | |||
Elasticity theory is the solid counterpart to Fluid Mechanics, the other branch of continuum mechanics. | |||
This section is under construction. We will include further materials on finite element methods, linear and nonlinear elasticity, chain complexes from symmetric tensors, and geodynamics at minimum. | |||
=== Applications === | |||
<div class="flex-container" style="clear: both;"> | |||
{{BookListing | |||
| cover = Arnold finite exterior cover.jpg | |||
| link = Finite Element Exterior Calculus (Book) | |||
| title = === Finite Element Exterior Calculus === | |||
| desc = Finite Element Exterior Calculus by Douglas Arnold. | |||
}} | |||
{{BookListing | |||
| cover = Chapelle shells cover.jpg | |||
| link = The Finite Element Analysis of Shells (Book) | |||
| title = === The Finite Element Analysis of Shells === | |||
| desc = The Finite Element Analysis of Shells by Dominique Chapelle and Klaus-Jürgen Bathe. | |||
}} | |||
</div> |
Latest revision as of 16:59, 6 December 2023
Theory of Elasticity | |
Information | |
---|---|
Author | Lev Landau |
Language | English |
Series | Course of Theoretical Physics |
Publisher | Elsevier Science |
Publication Date | 1986 |
Pages | 187 |
ISBN-13 | 978-0-08-057069-3 |
Elasticity theory is the solid counterpart to Fluid Mechanics, the other branch of continuum mechanics.
This section is under construction. We will include further materials on finite element methods, linear and nonlinear elasticity, chain complexes from symmetric tensors, and geodynamics at minimum.