[1] Volterra, V., “Sur Pe'quilibre Des Carps Elastiques Multiplement Connexes, Annales Scientifiques De l’Ecole Normale Superiure”, Paris, Series 3, Vol. 24, pp. 401-517, (1907).
[2] Das, S., and Patra, B., “Moving Griffith Crack at the Interface of Two Dissimilar Orthotropic Half Plane”, Engineering Fracture Mechanics Vol. 54. No. 4, pp. 523-531, (1996).
[3] Chen, Z. T., Karihaloo, B. L., and Yu, S. W., “A Griffith Crack Moving Along the Interface of Two Dissimilar Piezoelectric Materials”, International Journal of Fracture, Vol. 91, pp. 197-203, (1998).
[4] Das, S., and Patra, B., “Stress Intensity Factors for Moving Interfacial Crack between Bonded Dissimilar Fixed Orthotropic Layers”, Computers and Structures, Vol. 69, pp. 459-472, (1998).
[5] Li, X. F., and Wu, X. F., “A Moving Mode-III Crack at the Interface between Two Dissimilar Piezoelectric Materials”, International Journal of Engineering Science, Vol. 38, pp. 1219-1234, (2000).
[6] Gonzalez, C. R., and Mason, J. J., “Dynamic Stress Intensity Factor for a Propagating Semi-infinite Crack in Orthotropic Materials”, International Journal of Engineering Science, Vol. 39, pp. 15-38, (2001).
[7] Meguid, S. A., Wang, X. D., and Jiang, L. Y., “On the Dynamic Propagation of a Finite Crack in Functionally Graded Materials”, Engineering Fracture Mechanics, Vol. 69, pp. 1753-1768, (2002).
[8] Bi, X.S., Cheng, J., and Chen, X. L., “Moving Crack for Functionally Grated Material in an Infinite Length Strip under Anti-plane Shear”, Theoretical and Applied Fracture Mechanics, Vol. 39, pp. 89-97, (2003).
[9] Zhou, and Zeng, T., “Crack Propagation in a Functionally Graded Strip under the Plane Loading”, International Journal of Fracture Vol. 126, pp. 39-55, (2004).
[10] Das, S., “Interaction of Moving Interface Collinear Griffith Cracks under Anti-plane Shear”, International Journal of Solids and Structures, Vol. 43, pp. 7880-7890, (2006).
[11] Cheng, Z., and Zhong, Z., “Analysis of a Moving Crack in a Functionally Graded Strip between Two Homogeneous Layers”, International Journal of Mechanical Sciences, Vol. 49, pp. 1038-1046, (2007).
[12] Cheng, Z., ”Crack Propagating in Functionally Graded Coating with Arbitrarily Distributed Material Properties Bonded to Homogeneous Substrate”, Acta Mechanica Solida Sinica, Vol. 23, pp. 437-446, (2010).
[13] Cheng, Z., Gao, D., and Zhong, Z., “A Moving Interface Crack between two Dissimilar Functionally Graded Strips under Plane Deformation with Integral Equation Methods”, Engineering Analysis with Boundary Elements, Vol. 36, pp. 267-273, (2012).
[14] Bagheri, R., and Ayatollahi, M., “Multiple Moving Cracks in a Functionally Graded Strip”, Applied Mathematical Modelling, Vol. 36, pp. 4677–4686, (2012).
[15] Korsunsky, A. M., and Hills, D. A., “The Solution of Crack Problems by using Distributed Strain Nuclei”, Part C: Journal of Mechanical Engineering Science, Vol. 210, No.1, pp. 23-31, (1996).
[16] Erdogan, F., Gupta, G. D., and Cook, T. S., “Numerical Solution of Singular Integral Equations, Method of Analysis and Solution of Crack Problems”, Edited by G. C. Sih, Noordhoof, Leyden, Holland, (1973).
[17] Faal, R. T., Fotuhi, A. R., Fariborz, S. J., and Daghyani, H. R., “Antiplane Stress Analysis of an Isotropic Wedge with Multiple Cracks”, International Journal of Solids and Structures, Vol. 41, pp. 4535-4550, (2004).
