Numerical Simulation for Dynamic Crack Propagation by MLPG

Abstract:

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In this paper, a new algorithm based on Meshless Local Petrov-Galerking (MLPG) method is presented for analyzing the crack dynamic propagation. A new modified Moving Least Squares approximation is proposed to simplify the treatment of essential boundary conditions. Explicit central difference with lumped mass matrix is adopted for the time integral. Visibility criterion with crack edge node adding technique and the maximum hoop stress criterion are used to describe the crack propagation and forecast the crack propagation direction. Based on this algorithm, three-point bend specimen for impact fracture test is investigated. Comparing the results with those obtained by the laser caustic method and high-speed photographs, the accuracy of the present algorithm is proved.

Info:

Periodical:

Key Engineering Materials (Volumes 324-325)

Edited by:

M.H. Aliabadi, Qingfen Li, Li Li and F.-G. Buchholz

Pages:

495-498

DOI:

10.4028/www.scientific.net/KEM.324-325.495

Citation:

Y. Liu and L. T. Gao, "Numerical Simulation for Dynamic Crack Propagation by MLPG", Key Engineering Materials, Vols. 324-325, pp. 495-498, 2006

Online since:

November 2006

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Price:

$35.00

[1] T. Nishioka, H. Tokudome and M. Kinoshita: Int. J. of Solids and Struc. Vol. 38 (2001), p.5273.

[2] S. N. Atluri: The Meshless Local-Petrov-Galerkin Method for Domain & BIE Discretizations (Tech Science Press, USA 2004).

[3] T. Belytschko, L. Gu and Y.Y. Lu: Model. Simul. Mate. Sci. and Eng. Vol. 2 (1994), p.519.

[4] T. Nishioka and S.N. Atluri: Engineering Fracture Mechanis Vol. 18 (1983), p.1.

[5] S. De and K. J., Bathe: Computers and Structures Vol. 79 (2001), p.2183.

[6] F. Erdogan and G.C. Sih: Journal of Basic Engineering ASME Vol. 85(1963).

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