| 1 | A meshless method using radial basis functions for numerical solution of the two-dimensional KdV-Burgers equation | F. Zabihi & M. Saffarian | EUR PHYS J PLUS | 2016 |
| 2 | A Meshless Method Using Radial Basis Functions for the Numerical Solution of Two-Dimensional ZK–BBM Equation | F. Zabihi & M. Saffarian | Int. J. Appl. Comput. Math | 2017 |
| 3 | A not-a-knot meshless method with radial basis functions for numerical solutions of Gilson–Pickering equation | F. Zabihi & M. Saffarian | Engineering with Computers | 2017 |
| 4 | A posteriori error estimate for streamline diffusion method in solving a hyperbolic equation | D. Rostamy and F. Zabihi | Applied Mathematics | 2011 |
| 5 | A posteriori error estimates for a coupled wave system with a local damping, Journal of Mathematical Sciences | M. Asadzadeh, D. Rostamy and F. Zabihi | Journal of Mathematical Sciences | 2011 |
| 6 | A posteriori error estimates for the telegraph equation with a local damping in mobile phones | D. Rostamy and F. Zabihi | Journal of Basic and and Applied Scientific Research | 2012 |
| 7 | A posteriori L2(L2)-error estimates with the new version of streamline diffusion method for the wave equation | D. Rostamy, F. Zabihi | Bull. Iranian Math. Soc. | 2015 |
| 8 | A priori error estimates for the multidimensional system of coupled wave system | D. Rostamy and F. Zabihi | Journal of Basic and Applied Scientific Research | 2012 |
| 9 | A streamline diffusion method for the mass-spring system, Journal of Numerical Mathematics and Stochastic | D. Rostamy and F. Zabihi | Journal of Numerical Mathematics and Stochastic | 2010 |
| 10 | Chebyshev Finite Difference Method for Steady-State Concentrations of Carbon Dioxide Absorbed Into Phenyl Glycidyl Ether | F. Zabihi | MATCH Commun. Math. Comput. Chem. | 2020 |
| 11 | Exact solution for coupled nonlinear Maccari’s system | D. Rostamy and F. Zabihi | Nonlinear Studies | 2012 |
| 12 | New finite element method for solving a wave equation with a nonlocal conversation condition for Solving a Wave Equation | D. Rostamy, F. Zabihi, A. Niroomand, and A. Mollazeynal | Transport Theory and Statistical Physics | 2013 |
| 13 | New general solution for nonlinear coupled Klein-Gordon equation | D. Rostamy, F. Zabihi, K. Karimi | Nonlinear Studies | 2012 |
| 14 | Numerical solution of Electrodynamic flow by using Pseudo-Spectral Collocation method | ] D. Rostamy, F. Zabihi, K. Karimi and M. Alipour | Vietnam Journal of Mathematics | 2013 |
| 15 | On discontinuous Galerkin multiscale variational scheme for a coupled damped nonlinear Schrödinger equation | M. Asadzadeh, D. Rostamy and F. Zabihi | Numerical Methods for Partial Differential Equation | 2013 |
| 16 | Streamline diffusion scheme for the hyperbolic boundary-value problem | D. Rostamy and F. Zabihi | Journal of Numerical and Applied Mathematics | 2012 |
| 17 | The application of the homotopy analysis method for solving the prey and predator problem | D. Rostamy, F. Zabihi and K. Karimi | Applied Mathematics Sciences | 2011 |
| 18 | The effect of radial basis functions (RBFs) method in solving coupled Lane–Emden boundary value problems in Catalytic Diffusion Reactions | A. Hajiollow, F. Zabihi | Iranian J. Math. Chem | 2021 |
| 19 | The First Integral Method for Solving Maccari’s System | D. Rostamy, F. Zabihi, K. Karimi and S. Khalehoghli | Applied Mathematics | 2011 |
| 20 | The general analytical and numerical solutions for the modified Kdv equation with convergence analysi | D. Rostamy and F. Zabihi | Mathematical Methods in the Applied Sciences | 2013 |