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Transient response of a finite crack in an orthotropic strip under the in-plane shear impact

Transient response of a finite crack in an orthotropic strip under the in-plane shear impact The transient response of a central crack in an orthotropic strip under the in-plane shear impact loading is studied by using the dual integral equation method proposed by Copson and Sih. The general formula for the shear stress intensity factor $$\tilde K_{II} (t)$$ near the crack tip is derived. Numerical results of $$\tilde K_{II} (T)$$ with $$T \equiv \frac{{c_s t}}{a}$$ in various cases are obtained by solving the second kind Fredholm integral equation and by performing the inverse Laplace transform. http://www.deepdyve.com/assets/images/DeepDyve-Logo-lg.png Acta Mechanica Sinica Springer Journals

Transient response of a finite crack in an orthotropic strip under the in-plane shear impact

Acta Mechanica Sinica , Volume 11 (4) – Aug 25, 2006

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References (9)

Publisher
Springer Journals
Copyright
Copyright
Subject
Engineering; Theoretical and Applied Mechanics; Classical and Continuum Physics; Engineering Fluid Dynamics; Computational Intelligence
ISSN
0567-7718
eISSN
1614-3116
DOI
10.1007/BF02488842
Publisher site
See Article on Publisher Site

Abstract

The transient response of a central crack in an orthotropic strip under the in-plane shear impact loading is studied by using the dual integral equation method proposed by Copson and Sih. The general formula for the shear stress intensity factor $$\tilde K_{II} (t)$$ near the crack tip is derived. Numerical results of $$\tilde K_{II} (T)$$ with $$T \equiv \frac{{c_s t}}{a}$$ in various cases are obtained by solving the second kind Fredholm integral equation and by performing the inverse Laplace transform.

Journal

Acta Mechanica SinicaSpringer Journals

Published: Aug 25, 2006

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