Asymptotic Methods In The Buckling Theory Of Elastic Shells is popular PDF and ePub book, written by Andrei L Smirnov in 2001-10-12, it is a fantastic choice for those who relish reading online the Technology & Engineering genre. Let's immerse ourselves in this engaging Technology & Engineering book by exploring the summary and details provided below. Remember, Asymptotic Methods In The Buckling Theory Of Elastic Shells can be Read Online from any device for your convenience.
Asymptotic Methods In The Buckling Theory Of Elastic Shells Book PDF Summary
This book contains solutions to the most typical problems of thin elastic shells buckling under conservative loads. The linear problems of bifurcation of shell equilibrium are considered using a two-dimensional theory of the Kirchhoff-Love type. The explicit approximate formulas obtained by means of the asymptotic method permit one to estimate the critical loads and find the buckling modes.The solutions to some of the buckling problems are obtained for the first time in the form of explicit formulas. Special attention is devoted to the study of the shells of negative Gaussian curvature, the buckling of which has some specific features. The buckling modes localized near the weakest lines or points on the neutral surface are constructed, including the buckling modes localized near the weakly supported shell edge. The relations between the buckling modes and bending of the neutral surface are analyzed. Some of the applied asymptotic methods are standard; the others are new and are used for the first time in this book to study thin shell buckling. The solutions obtained in the form of simple approximate formulas complement the numerical results, and permit one to clarify the physics of buckling.
Detail Book of Asymptotic Methods In The Buckling Theory Of Elastic Shells PDF
- Author : Andrei L Smirnov
- Release : 12 October 2001
- Publisher : World Scientific
- ISBN : 9789814490290
- Genre : Technology & Engineering
- Total Page : 359 pages
- Language : English
- PDF File Size : 10,9 Mb
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