Theoretical and Applied Mechanics

Theoretical and Applied Mechanics

Author: P. Germain

Publisher: Elsevier

Published: 2012-12-02

Total Pages: 495

ISBN-13: 0444600205

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Contained in this volume are the full texts of the invited general and sectional lectures presented at this conference. The entire field of mechanics is covered, including analytical, solid and fluid mechanics and their applications. Invited papers on the following topics are also presented: Mechanics of large deformation and damage; The dynamics of two-phase flows; Mechanics of the earth's crust.The papers are written by leading experts and provide a valuable key to the latest and most important developments in various sub-fields of mechanics.


Energy Methods in Applied Mechanics

Energy Methods in Applied Mechanics

Author: Henry L. Langhaar

Publisher: Courier Dover Publications

Published: 2016-11-16

Total Pages: 370

ISBN-13: 0486811131

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Integrated, modern treatment explores applications to dynamics of rigid bodies, analysis of elastic frames, general elastic theory, theory of plates and shells, theory of buckling, and theory of vibrations. Includes answers to problems. 1962 edition.


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Author: New South Wales. Department of Education

Publisher:

Published: 1893

Total Pages: 282

ISBN-13:

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The Finite Element Method in Thin Shell Theory: Application to Arch Dam Simulations

The Finite Element Method in Thin Shell Theory: Application to Arch Dam Simulations

Author: Bernardou

Publisher: Springer Science & Business Media

Published: 2013-06-29

Total Pages: 206

ISBN-13: 1468491431

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~his Monograph has two objectives : to analyze a f inite e l e m en t m e th o d useful for solving a large class of t hi n shell prob l e ms, and to show in practice how to use this method to simulate an arch dam prob lem. The first objective is developed in Part I. We record the defi- tion of a general thin shell model corresponding to the W.T. KOlTER linear equations and we show the existence and the uniqueness for a solution. By using a co nform ing fi nite e l e m ent me t hod , we associate a family of discrete problems to the continuous problem ; prove the convergence of the method ; and obtain error estimates between exact and approximate solutions. We then describe the impl em enta t ion of some specific conforming methods. The second objective is developed in Part 2. It consists of applying these finite element methods in the case of a representative practical situation that is an arc h dam pro b le m. This kind of problem is still of great interest, since hydroelectric plants permit the rapid increase of electricity production during the day hours of heavy consumption. This regulation requires construction of new hydroelectric plants on suitable sites, as well as permanent control of existing dams that may be enlightened by numerical stress analysis .