[1] Baleanu, H.K. Jassim, Approximate Solutions of the Damped Wave Equation and Dissipative Wave Equation in Fractal Strings, Fractal and Fractional, 3(26) 2019, 1-12.
[2] Baleanu, H.K. Jassim, Approximate Analytical Solutions of Goursat Problem within Local Fractional Operators, Journal of Nonlinear Science and Applications, 9(6) 2016, 4829-4837.
[3] Baleanu, et al., A Modification Fractional Homotopy Perturbation Method for Solving Helmholtz and Coupled Helmholtz Equations on Cantor Sets, Fractal and Fractional, 3(30) 2019, 1-8.
[4] Baleanu, et al., Solving Helmholtz Equation with Local Fractional Derivative Operators, Fractal and Fractional, 3(43) 2019, 1-13.
[5] Baleanu, et al., A Modification Fractional Variational Iteration Method for solving Nonlinear Gas Dynamic and Coupled KdV Equations Involving Local Fractional Operators, Thermal Science, 22(1) 2018, S165-S175.
[6] Baleanu, et al., Exact Solution of Two-dimensional Fractional Partial Differential Equations, Fractal Fractional, 4(21) 2020, 1-9.
[7] A. Eaued, et al., A Novel Method for the Analytical Solution of Partial Differential Equations Arising in Mathematical Physics, IOP Conf. Series: Materials Science and Engineering, 928 (042037) 2020, 1-16.
[8] M. El-Shahed, A. Salem, On the generalized Navier–Stokes equations, Appl. Math. Comput. 156 (1) 2004, 287–293.
[9] P. Fan, H.K. Jassim, R.K. Rainna, and X.J. Yang, Adomian decomposition method for three-dimensional diffusion model in fractal heat transfer involving local fractional derivatives, Thermal Science, 19(1) 2015, S137-S141.
[10] F. Gómez-Aguilar, et al., Analytical Solutions of the Electrical RLC Circuit via Liouville–Caputo Operators with Local and Non-Local Kernels, Entropy, 18(8) 2016, 1-12.
[11] S. Hu, et al. Local fractional Fourier series with application to wave equation in fractal vibrating, Abstract and Applied Analysis, 2012 2012, 1-7.
[12] K. Jassim, S.A. Khafif, SVIM for solving Burger’s and coupled Burger’s equations of fractional order, Progress in Fractional Differentiation and Applications, 7(1) 2021, 1-6.
[13] K. Jassim, A new approach to find approximate solutions of Burger’s and coupled Burger’s equations of fractional order, TWMS Journal of Applied and Engineering Mathematics, 11(2) 2021, 415-423.
[14] K. Jassim, M.G. Mohammed, S.A. Khafif, The Approximate solutions of time-fractional Burger’s and coupled time-fractional Burger’s equations, International Journal of Advances in Applied Mathematics and Mechanics, 6(4) 2019, 64-70.
[15] Jafari, et al. Local fractional variational iteration method for nonlinear partial differential equations within local fractional operators, Applications and Applied Mathematics, 10(2) 2015, 1055-1065.
[16] K. Jassim, et al., Fractional variational iteration method to solve one dimensional second order hyperbolic telegraph equations, Journal of Physics: Conference Series, 1032(1) 2018, 1-9.
[17] Jafari, et al. On the Approximate Solutions of Local Fractional Differential Equations with Local Fractional Operator, Entropy, 18(8) 2016, 1-12.
[18] K. Jassim, J. Vahidi, V.M. Ariyan, Solving Laplace Equation within Local Fractional Operators by Using Local Fractional Differential Transform and Laplace Variational Iteration Methods, Nonlinear Dynamics and Systems Theory, 20(4) 2020, 388-396.
[19] K. Jassim, D. Baleanu, A novel approach for Korteweg-de Vries equation of fractional order, Journal of Applied Computational Mechanics, 5(2) 2019, 192-198.
[20] K. Jassim, S.A. Khafif, SVIM for solving Burger’s and coupled Burger’s equations of fractional order, Progress in Fractional Differentiation and Applications, 7(1) 2021, 1-6.
[21] K. Jassim, M.A. Shareef, On approximate solutions for fractional system of differential equations with Caputo-Fabrizio fractional operator, Journal of Mathematics and Computer science, 23 2021, 58-66.
[22] K. Jassim, H.A. Kadhim, Fractional Sumudu decomposition method for solving PDEs of fractional order, Journal of Applied and Computational Mechanics, 7(1) 2021, 302-311.
[23] Jafari, et al., Reduced differential transform method for partial differential equations within local fractional derivative operators, Advances in Mechanical Engineering, 8(4) 2016, 1-6.
[24] Jafari, et al., Reduced differential transform and variational iteration methods for 3D diffusion model in fractal heat transfer within local fractional operators, Thermal Science, 22 2018, S301-S307.
[25] K. Jassim, Analytical Approximate Solutions for Local Fractional Wave Equations, Mathematical Methods in the Applied Sciences, 43(2) 2020, 939-947.
[26] K. Jassim, C. Ünlü, S. P. Moshokoa, C. M. Khalique, Local Fractional Laplace Variational Iteration Method for Solving Diffusion and Wave Equations on Cantor Sets within Local Fractional Operators, Mathematical Problems in Engineering, 2015 (2015) 1-7.
[27] Li, L.F. Wang, and S. J. Yuan, Reconstructive schemes for variational iteration method within Yang-Laplace transform with application to fractal heat conduction problem, Thermal Science, 17(3) 2013, 715-721.
[28] Singh, et al., An efficient computational technique for local fractional Fokker-Planck equation, Physica A: Statistical Mechanics and its Applications, 555(124525) 2020, 1-8.
[29] Xu, et al. A novel schedule for solving the two-dimensional diffusion in fractal heat transfer, Thermal Science, 19(1) 2015, S99-S103.
[30] M. Yang, et al. Local fractional series expansion method for solving wave and diffusion equations Cantor sets, Abstract and Applied Analysis, 2013 2013, 1-5.
[31] J. Yang, J.A. Machad, H.M. Srivastava, A new numerical technique for solving the local fractional diffusion equation: Two-dimensional extended differential transform approach, Applied Mathematics and Computation, 274 2016, 143-151.
[32] P. Yan, H. Jafari, H.K. Jassim, Local Fractional Adomian Decomposition and Function Decomposition Methods for Solving Laplace Equation within Local Fractional Operators, Advances in Mathematical Physics, 2014 2014, 1-7.
[33] J. Yang, Local fractional functional analysis and its applications, Asian Academic, Hong Kong, China, 2011.
[34] G. Zhao, et al., The Yang-Laplace Transform for Solving the IVPs with Local Fractional Derivative, Abstract and Applied Analysis, 2014 2014, 1-5.
[35] Zhang, X.J. Yang, C. Cattani, Local fractional homotopy perturbation method for solving nonhomogeneous heat conduction equations in fractal domain, Entropy, 17(10) 2015, 6753-6764.
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