Elasticity and geometry :: from hair curls to the non-linear response of shells /
We experience elasticity everywhere in daily life: in the straightening or curling of hairs, the irreversible deformations of car bodies after a crash, or the bouncing of elastic balls in table tennis or football. The theory of elasticity is essential to the recent developments of applied and fundam...
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Format: | Elektronisch E-Book |
Sprache: | English |
Veröffentlicht: |
Oxford ; New York :
Oxford University Press,
2010.
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Schlagworte: | |
Online-Zugang: | DE-862 DE-863 |
Zusammenfassung: | We experience elasticity everywhere in daily life: in the straightening or curling of hairs, the irreversible deformations of car bodies after a crash, or the bouncing of elastic balls in table tennis or football. The theory of elasticity is essential to the recent developments of applied and fundamental science, such as the bio-mechanics of DNA filaments and other macro-molecules, and the animation of virtual characters in computer graphics and materials science. In this book, the emphasis is on the elasticity of thin bodies (plates, shells, rods) in connection with geometry. It covers such topics as the mechanics of hairs (curled and straight), the buckling instabilities of stressed plates, including folds and conical points appearing at larger stresses, the geometric rigidity of elastic shells, and the delamination of thin compressed films. It applies general methods of classical analysis, including advanced non-linear aspects (bifurcation theory, boundary layer analysis), to derive detailed, fully explicit solutions to specific problems. These theoretical concepts are discussed in connection with experiments. The book is self-contained. Mathematical prerequisites are vector analysis and differential equations. The book can serve as a concrete introduction to non-linear methods in analysis. --Book Jacket. |
Beschreibung: | 1 online resource (x, 586 pages) : illustrations |
Bibliographie: | Includes bibliographical references and index. |
ISBN: | 9780191545023 0191545023 9780198826262 0198826265 |
Internformat
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adam_text | |
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author | Audoly, B. (Basile) |
author2 | Pomeau, Yves |
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author_facet | Audoly, B. (Basile) Pomeau, Yves |
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contents | Part I. Rods -- part II. Plates -- part III. Shells. |
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spelling | Audoly, B. (Basile) https://id.oclc.org/worldcat/entity/E39PBJyxpk83gHDYFCmgGqY9Dq http://id.loc.gov/authorities/names/n2010029852 Elasticity and geometry : from hair curls to the non-linear response of shells / B. Audoly, Y. Pomeau. Oxford ; New York : Oxford University Press, 2010. 1 online resource (x, 586 pages) : illustrations text txt rdacontent computer c rdamedia online resource cr rdacarrier Includes bibliographical references and index. We experience elasticity everywhere in daily life: in the straightening or curling of hairs, the irreversible deformations of car bodies after a crash, or the bouncing of elastic balls in table tennis or football. The theory of elasticity is essential to the recent developments of applied and fundamental science, such as the bio-mechanics of DNA filaments and other macro-molecules, and the animation of virtual characters in computer graphics and materials science. In this book, the emphasis is on the elasticity of thin bodies (plates, shells, rods) in connection with geometry. It covers such topics as the mechanics of hairs (curled and straight), the buckling instabilities of stressed plates, including folds and conical points appearing at larger stresses, the geometric rigidity of elastic shells, and the delamination of thin compressed films. It applies general methods of classical analysis, including advanced non-linear aspects (bifurcation theory, boundary layer analysis), to derive detailed, fully explicit solutions to specific problems. These theoretical concepts are discussed in connection with experiments. The book is self-contained. Mathematical prerequisites are vector analysis and differential equations. The book can serve as a concrete introduction to non-linear methods in analysis. --Book Jacket. Print version record. Part I. Rods -- part II. Plates -- part III. Shells. Elasticity Mathematics. Élasticité Mathématiques. TECHNOLOGY & ENGINEERING Engineering (General) bisacsh TECHNOLOGY & ENGINEERING Reference. bisacsh Elasticity Mathematics fast Pomeau, Yves. has work: Elasticity and geometry (Text) https://id.oclc.org/worldcat/entity/E39PCGbVq9ptHBYpxgy6FGYJj3 https://id.oclc.org/worldcat/ontology/hasWork Print version: Audoly, B. (Basile). Elasticity and geometry 9780198506256 (DLC) 2010017278 (OCoLC)610868433 |
spellingShingle | Audoly, B. (Basile) Elasticity and geometry : from hair curls to the non-linear response of shells / Part I. Rods -- part II. Plates -- part III. Shells. Elasticity Mathematics. Élasticité Mathématiques. TECHNOLOGY & ENGINEERING Engineering (General) bisacsh TECHNOLOGY & ENGINEERING Reference. bisacsh Elasticity Mathematics fast |
title | Elasticity and geometry : from hair curls to the non-linear response of shells / |
title_auth | Elasticity and geometry : from hair curls to the non-linear response of shells / |
title_exact_search | Elasticity and geometry : from hair curls to the non-linear response of shells / |
title_full | Elasticity and geometry : from hair curls to the non-linear response of shells / B. Audoly, Y. Pomeau. |
title_fullStr | Elasticity and geometry : from hair curls to the non-linear response of shells / B. Audoly, Y. Pomeau. |
title_full_unstemmed | Elasticity and geometry : from hair curls to the non-linear response of shells / B. Audoly, Y. Pomeau. |
title_short | Elasticity and geometry : |
title_sort | elasticity and geometry from hair curls to the non linear response of shells |
title_sub | from hair curls to the non-linear response of shells / |
topic | Elasticity Mathematics. Élasticité Mathématiques. TECHNOLOGY & ENGINEERING Engineering (General) bisacsh TECHNOLOGY & ENGINEERING Reference. bisacsh Elasticity Mathematics fast |
topic_facet | Elasticity Mathematics. Élasticité Mathématiques. TECHNOLOGY & ENGINEERING Engineering (General) TECHNOLOGY & ENGINEERING Reference. Elasticity Mathematics |
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