2 edition of **Large elastic deformations and non-linear continuummechanics** found in the catalog.

Large elastic deformations and non-linear continuummechanics

A. E. Green

- 49 Want to read
- 18 Currently reading

Published
**1960**
by Clarendon Press in Oxford
.

Written in English

**Edition Notes**

Statement | by A.E. Green and J.E. Adkins. |

Contributions | Adkins, John Edward. |

The Physical Object | |
---|---|

Pagination | 348p.,ill.,25cm |

Number of Pages | 348 |

ID Numbers | |

Open Library | OL19280772M |

Large elastic deformations by A. E. Green, , Clarendon Press edition, in English Large elastic deformations and non-linear continuum mechanics. Classifications Dewey Decimal Class / Library of Congress QAG73 Share this : Large Elastic Deformations and Non-linear Continuum Mechanics. Download NOW! Author: Albert Edward Green. Publisher: This book provides a unified theory on nonlinear electro-magnetomechanical interactions of soft materials capable of large elastic deformations. The authors include an overview of the basic principles of the classic theory of.

ISBN: OCLC Number: Notes: First ed. published in under title: Large elastic deformations and non-linear continuum mechanics. The book addresses a rational framework to analyze non-linear behavior of solids undergoing ﬁnite elastic and in-elastic deformations. Based on many years teaching experi-ence in continuum mechanics and material theory the author combines a rather complete introductory course with sev-eral advanced topics. Fundamentals of non-linear continuum.

A.N. Gent, in The Science and Technology of Rubber (Fourth Edition), Elastic Behavior Under Small Deformations. Under small deformations rubbers are linearly elastic solids. Because of high modulus of bulk compression (about MN / m 2) compared with the shear modulus G (about – 5 MN / m 2), they may be regarded as relatively elastic behavior under small. Dimitrienko Y.I. () Elastic Continua at Large Deformations. In: Nonlinear Continuum Mechanics and Large Inelastic Deformations. Solid .

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The book provides a rigorous axiomatic approach to continuum mechanics under large deformation. In addition to the classical nonlinear continuum mechanics – kinematics, fundamental laws, the theory of functions having jump discontinuities across singular surfaces, etc.

- the book presents the theory of co-rotational derivatives, Large elastic deformations and non-linear continuummechanics book deformation compatibility equations, and the principles Cited by: LARGE ELASTIC DEFORMATIONS, and Non-Linear Continuum Mechanics.

[A.E. Green, J.E. Adkins] on *FREE* shipping on qualifying offers. LARGE ELASTIC Price: $ The book provides a rigorous axiomatic approach to continuum mechanics under large deformation.

In addition to the classical nonlinear continuum mechanics – kinematics, fundamental laws, the theory of functions having jump discontinuities across singular surfaces, etc.

- the book presents the theory of co-rotational derivatives, dynamic deformation compatibility equations, and the principles. Additional Physical Format: Online version: Green, A.E. (Albert Edward). Large elastic deformations and non-linear continuum mechanics.

Oxford, Clarendon Press, : Nonlinear Continuum Mechanics and Large Inelastic Deformations (Solid Mechanics and Its Applications Book ) eBook: Dimitrienko, Yuriy I.: Kindle Store.

The book provides a rigorous axiomatic approach to continuum mechanics under large deformation. In addition to the classical nonlinear continuum mechanics - kinematics, fundamental laws, the theory of functions having jump discontinuities across singular surfaces, etc. - the book presents the theory of co-rotational derivatives, dynamic deformation compatibility equations, and the principles.

About this Item: LAP Lambert Acad. Publ. AprTaschenbuch. Condition: Neu. This item is printed on demand - Print on Demand Neuware - In this book, a theoretical analysis is presented for estimating the 3-D large displacement elastic stability behavior including shear deformations of both ordinary and cable-frame interactions in their both suspended or stayed cases subjected to.

The book is concerned with the mathematical theory of non-linear elasticity, the application of this theory to the solution of boundary-value problems (including discussion of bifurcation and stability) and the analysis of the mechanical properties of solid materials capable of large elastic deformations.

The book is concerned with the mathematical theory of non-linear elasticity, the application of this theory to the solution of boundary-value problems (including discussion of bifurcation and stability) and the analysis of the mechanical properties of solid materials capable of large elastic s: 9.

Linear and Non-Linear Deformations of Elastic Solids aims to compile the advances in the field of linear and non-linear elasticity through discussion of advanced topics. Broadly classified into two parts, it includes crack, contact, scattering and wave propagation in linear elastic solids and bending vibration, stability in non-linear elastic.

Book Review: Large elastic deformations and non-linear continuum mechanics. GREEN and J. ADKINS: Clarendon Press, Oxford, xiii + pp., : J.L.

Ericksen. The book provides a rigorous axiomatic approach to continuum mechanics under large deformation. In addition to the classical nonlinear continuum mechanics – kinematics, fundamental laws, the theory of functions having jump discontinuities across singular surfaces, etc.

- the book presents the theory of co-rotational derivatives, dynamic deformation compatibility equations, and the principles Author: Yuriy I. Dimitrienko. Large Elastic Deformations and Non-Linear Continuum Mechanics By Prof.

Green and J. Adkins. xiii + (Oxford: Clarendon Press; London: Oxford. Non-Linear Elastic Deformations (Dover Civil and Mechanical Engineering) eBook: Ogden, R.

W.: : Kindle StoreReviews: 6. from book Nonlinear Continuum Mechanics and Large Inelastic Deformations. In the case of small elastic deformations, this expression is reduced to the well-known relation. Variational. Abeyaratne, Rohan, Continuum Mechanics, Volume II of Lecture Notes on the Mechanics of Solids.

/ Rohan Abeyaratne { 1st Edition { Cambridge, MA and Singapore: ISBN ISBN X QC Please send corrections, suggestions and comments to [email protected] Updated 28 May Large elastic deformations and non-linear continuummechanics by A.

Green,Clarendon Press edition, in EnglishPages: The book is concerned with the mathematical theory of non-linear elasticity, the application of this theory to the solution of boundary-value problems (including discussion of bifurcation and stability) and the analysis of the mechanical properties of solid materials capable of large elastic s: 7.

The book provides a rigorous axiomatic approach to continuum mechanics under large deformation. In addition to classical nonlinear continuum mechanics, the text presents the theory of co-rotational derivatives, dynamic deformation compatibility equations.

Non-linear elastic deformations and to the analysis of the mechanical properties of solid materials capable of large elastic deformations. It is especially coherent and well written, and will surely come to be regarded as a classic treatment of the topic.

Thus the book can be regarded both as a research work and as a text suitable for. a First ed. published in under title: Large elastic deformations and non-linear continuum mechanics. a Includes bibliographical references. 7: a Deformations (Mechanics). 2 lcsh 0 (lcsh)sh 7: a Elasticity. 2 lcsh: 1: a Adkins, John E.

4: x EA b TW11 c T70 j TVSB p 4: x WE b WE55 c. The book is concerned with the mathematical theory of non-linear elasticity, the application of this theory to the solution of boundary-value problems (including discussion of bifurcation and stability) and the analysis of the mechanical properties of solid materials capable of large elastic deformations.The book is concerned with the mathematical theory of non-linear elasticity, the application of this theory to the solution of boundary-value problems (including discussion of bifurcation and stability) and the analysis of the mechanical properties of solid materials capable of large elastic deformations.4/5(1).