References
[1] Kreb, R and Roach, G. F. "Transmission problems for the Helmholtz equation", Journal of Mathematical Physics, Vol. 19, No. 6, pp. 1433–1437, (1978).
[2] Kleinman, R. E. and Roach, G. F. "Boundary integral equations for the three-dimensional Helmholtz equation", SIAM Review, Vol. 16, pp. 214–236, (1974).
[3] Karageorghis, A. "The method of fundamental solutions for the calculation of the eigenvalues of the Helmholtz equation", Applied Mathematics Letters, Vol. 14, No. 7, pp. 837–842, (2001).
[4] Fu, L. S. and Mura, T. "Volume integrals of ellipsoids associated with the inhomogeneous Helmholtz equation", Wave Motion, Vol. 4, No. 2, pp. 141–149, (1982).
[5] Samuel, M. S. and A. Thomas, A. "On fractional Helmholtz equations", Fractional Calculus and Applied Analysis, Vol. 13, No. 3, pp. 295–308, (2010).
[6] Wang, S. Q., Yang, Y. J. and Jassim, H. K. "Local fractional function decomposition method for solving inhomogeneous wave equations with local fractional derivative", Abstract and Applied Analysis, Vol. 2014, Article ID 176395, pp. 1-7, (2014).
[7] Yan, S. P., Jafari, H. and Jassim, H. K. "Local fractional Adomian decomposition and function decomposition methods for solving Laplace equation within local fractional operators", Advances in Mathematical Physics, Vol. 2014, Article ID 161580, pp. 1-7, (2014).
[8] Jassim, H. K. "Analytical Approximate Solution for Inhomogeneous Wave Equation on Cantor Sets by Local Fractional Variational Iteration Method", International Journal of Advances in Applied Mathematics and Mechanics, Vol.3, No. 1, pp. 57-61, (2015).
[9] Jafari, H. and Jassim, H. K. "Local Fractional Series Expansion Method for Solving Laplace and Schrodinger Equations on Cantor Sets within Local Fractional Operators", International Journal of Mathematics and Computer Research, Vol. 2, No. 11 ,736-744, (2014).
[10] Jafari, H. and Jassim, H. K. "Local Fractional Variational Iteration Method for Nonlinear Partial Differential Equations within Local Fractional Operators", Applications and Applied Mathematics, Vol. 10, No. 2, pp. 1055-1065, (2015).
[11] Yang, X. J. "Advanced Local Fractional Calculus and Its Applications", World Science Publisher, New York, NY, USA, (2012).
[12] Yang, X. J. "Local Fractional Functional Analysis and Its Applications", Asian Academic, Hong Kong, China, (2011).
[13] Yang, X. J., Agarwal, R. P. and Hu, M. S. "Local fractional Fourier series with application to wave equation in fractal vibrating string", Abstract and Applied Analysis, Vol. 2012, Article ID 567401, pp. 1-15, (2012).
[14] Jafari, H. and Jassim, H. K. "Numerical Solutions of Telegraph and Laplace Equations on Cantor Sets Using Local Fractional Laplace Decomposition Method" , International Journal of Advances in Applied Mathematics and Mechanics, Vol. 2, No. 3, pp. 1-8, (2015).
[15] Jassim, H. K. "Local Fractional Laplace Decomposition Method for Nonhomogeneous Heat Equations Arising in Fractal Heat Flow with Local Fractional Derivative", International Journal of Advances in Applied Mathematics and Mechanics, Vol. 2, No. 7, pp. 1-7, (2015).
[16] Jafari, H. and Jassim, H. K. "Local Fractional Laplace Variational Iteration Method for Solving Nonlinear Partial Differential Equations on Cantor Sets within Local Fractional Operators", Journal of Zankoy Sulaimani-Part A, vol. 16, no. 4, pp. 49-57, (2014).
[17] Jassim, H. K., Ünlü, C., Moshokoa, S. P. and Khalique, C. M. "Local Fractional Laplace Variational Iteration Method for Solving Diffusion and Wave Equations on Cantor Sets within Local Fractional Operators", Mathematical Problems in Engineering, Vol. 2015, Article ID 309870, pp. 1-9, (2015).
[18] Liu, C. F., Kong, S. S. and Yuan, S. J. "Reconstructive schemes for variational iteration method within Yang-Laplace transform with application to fractal heat conduction problem", Thermal Science, vol. 17, no. 3, pp. 715–721, (2013).

