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Geometric Method for Stability of Non-Linear Elastic Thin Shells (Paperback, Softcover reprint of the original 1st ed. 2002)
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Geometric Method for Stability of Non-Linear Elastic Thin Shells (Paperback, Softcover reprint of the original 1st ed. 2002)
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PREFACE This book deals with the new developments and applications
of the geometric method to the nonlinear stability problem for thin
non-elastic shells. There are no other published books on this
subject except the basic ones of A. V. Pogorelov (1966,1967,1986),
where variational principles defined over isometric surfaces, are
postulated, and applied mainly to static and dynamic problems of
elastic isotropic thin shells. A. V. Pogorelov (Harkov, Ukraine)
was the first to provide in his monographs the geometric
construction of the deformed shell surface in a post-critical stage
and deriving explicitely the asymptotic formulas for the upper and
lower critical loads. In most cases, these formulas were presented
in a closed analytical form, and confirmed by experimental data.
The geometric method by Pogorelov is one of the most important
analytical methods developed during the last century. Its power
consists in its ability to provide a clear geometric picture of the
postcritical form of a deformed shell surface, successfully applied
to a direct variational approach to the nonlinear shell stability
problems. Until now most Pogorelov's monographs were written in
Russian, which limited the diffusion of his ideas among the
international scientific community. The present book is intended to
assist and encourage the researches in this field to apply the
geometric method and the related results to everyday engineering
practice.
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