| 1 |
O. Abu Arqub, Z. Abo-Hammour, R. Al-Badarneh and S. Momani, A reliable analytical method for solving higher-oder initial value problems, Discrete Dynamics in Nature and Society (2013).
|
| 2 |
H. Tariq and G. Akram, Residual power series method for solving time-space-fractional Benney-Lin equation arising in falling film problems, J. Appl. Math. Comput. 55 (1-2) (2017), 683-708.
DOI
|
| 3 |
A. Kumar and S. Kumar, Residual power series method for fractional Burger types equations, Nonlinear Engineering, 5 (4) (2016).
|
| 4 |
A. El-Ajoua, O. Abu Arqub and M. Al-Smadi, A general form of the generalized Taylors formula with some applications, Applied Mathematics and Computation (256) (1) (2015), 851-859.
DOI
|
| 5 |
E. A. Az-Zo'bi, Exact analytic solutions for nonlinear diffusion equations via generalized residual power series method, International Journal of Mathematics and Computer Science 14 (1) (2019), 69-78.
|
| 6 |
A. Jabbari, H. Kheiri and A. Yildirim, Homotopy analysis and homotopy Pad methods for (1+1) and (2+1)-dimensional dispersive long wave equations, International Journal of Numerical Methods for Heat & Fluid Flow, 23 (4) (2013), 692-706.
DOI
|
| 7 |
V. K. Srivastava, M. K. Awasthi and R. K. Chaurasia, Reduced differential transform method to solve two and three dimensional second order hyperbolic telegraph equations, Journal of King Saud University - Engineering Sciences, 29 (2017), 166-171.
|
| 8 |
E. A. Az-Zo'bi and M. M. Qousini, Modified Adomian-Rach decomposition method for solving nonlinear time-dependent IVPs, Appl. Math. Sci., 11 (8) (2017), 387-395.
DOI
|
| 9 |
B. Lin and K. Li, The (1+3)-dimensional Burgers equation and its comparative solutions, Computers and Mathematics with Applications 60 (2010) 3082-3087.
DOI
|
| 10 |
V. K. Srivastava, M. K. Awasthi, (1+ n)-Dimensional Burgers equation and its analytical solution: A comparative study of HPM, ADM and DTM, Ain Shams Engineering Journal - Engineering Physics and Mathematics 5 (2014), 533-541.
DOI
|
| 11 |
E. A. Az-Zo'bi, On the Reduced Differential Transform Method and its Application to the Generalized Burgers-Huxley Equation, Applied Mathematical Sciences, 8 (177) (2014), 8823-8831.
DOI
|
| 12 |
R. G. Bartle and D. R. Sherbert, Introduction to Real Analysis (4th ed.), Wiley, 2011.
|
| 13 |
F. J. Alexander and J. L. Lebowitz, Driven diffusive systems with a moving obstacle: a variation on the Brazil nuts problem, J. Phys. 23 (1990), 375-382.
|
| 14 |
F. J. Alexander and J. L. Lebowitz, On the drift and diffusion of a rod in a lattice fluid, J. Phys. 27 (1994) 683-696.
|
webmaster
