عبداله برهانی فر

42 - Abdollah Borhanifar Sadaghat Shahmorad, Elham Feizi, Solving 2D-integro-differential problems with nonlocal boundary conditions via a matrix formulated approach, Mathematics and Computers in Simulation, https://doi.org/10.1016/j.matcom.2023.06.011
41 - Sohrab VALIZADEH and Abdollah BORHANIFAR, Numerical Solution for Riesz Fractional Diffusion Equation via Fractional Centered Difference Scheme, Walailak J Sci & Tech 2021; 18(7): 9246.
40 - Abdollah Borhanifar, Maria Alessandra Ragusa, Sohrab Valizadeh, HIGH-ORDER NUMERICAL METHOD FOR TWO-DIMENSIONAL RIESZ SPACE FRACTIONAL ADVECTION-DISPERSION EQUATION, DISCRETE AND CONTINUOUS, DYNAMICAL SYSTEMS SERIES B Volume 26, Number 10, October 2021.
39 - Amin Ghannadiasl, Ali Zamiri, Abdollah Borhanifar, Free vibrations of non uniform beams on a non uniform Winkler foundation using the Laguerre collocation method, Journal of the Brazilian Society of Mechanical Sciences and Engineering (2020) 42:242
38 - S. Valizadeh , A. Borhanifar, M. R. Abdollahpour , Optimal Feedback Control of Fractional Semilinear Integro-differential Equations in The Banach Spaces, Int. J. Industrial Mathematics Vol. 12, No. 4, 2020
37 - Ali Zamiri, Abdollah Borhanifar, Amin Ghannadiasl, Laguerre collocation method for solving Lane-Emden type equations, Computational Methods for Differential Equations, DOI:10.22034/cmde.2020.35895.1621
36 - Fazel Saadati-Sharafeh, Abdollah Borhanifar, Alexey P. Porfirev,Pari Amiri, Ehsan A. Akhlaghi, Svetlana N. Khonina, Yashar Azizian-Kalandaragh, The Superposition of the Bessel and Mirrored Bessel Beams and Investigation of Their Self-Healing haracteristic,Optik(2019), : https://doi.org/10.1016/j.ijleo.2019.164057.
35 - Sohrab Valizadeh, Alaeddin Malek and Abdollah Borhanifar, Compact ADI method for two-dimensional Riesz space fractional diffusion equation, Numerical Analysis (math.NA),2018,https://doi.org/10.48550
34 - A. Borhanifar, S. Shahmorad & E. Feizi, A matrix formulated algorithm for solving parabolic equations with nonlocal boundary conditions, Numerical Algorithms74 (2017) 1203-1221
33 - Abdollah Borhanifar, Khadijeh Sadri, A generalized operational method for solving integro–partial differential equations based on Jacobi polynomials, Hacettepe Journal of Mathematics and Statistics 45 (2) (2016), 311 – 335.
32 - Mohammad Bagher Moghimi, Abdollah Borhanifar, Solving a Class of Nonlinear Delay Integro–differential Equations by Using Differential Transformation Method, Applied and Computational Mathematics 2016; 5(3).
31 - A. Borhanifar, Kh. Sadri, A new operational approach for numerical solution of generalized functional integro-differential equations, Journal of Computational and Applied Mathematics 279 (2015) 80-96.
30 - A. Borhanifar, Kh. Sadri, Numerical Study of the Variational Iteration Method for Special Non-Linear Partial Differential Equations, International Journal of Engineering and Innovative Technology 3 (2014), 9-14.
29 - A. Borhanifar, Kh. Sadri, Numerical solution for systems of two dimensional integral equations by using Jacobi operational collocation method, Sohag Journal of Mathematics 1 (2014), 15-26.
28 - A. Borhanifar, A. Zamiri, The (G'/G)-expansion Method for Solving Fifth Order Caudrey-Dodd-Gibbon (CDG) Equation, World Applied Sciences Journal 22 (2013) 1745-1750.
27 - A. Borhanifar, S. Valizadeh, A Fractional Finite Difference Method for Solving the Fractional Poisson Equation Based on the Shifted Grunwald Estimate, Walailak J Sci & Tech 10(5) (2013) 427-435.
26 - S. Shahmorad, A. Borhanifar and B. Soltanalizadeh, A An Approximation Method Based on Matrix Formulated Algorithm for the Heat Equation with Nonlocal Boundary Conditions, Computational Methods in Applied Mathematics 11 (2012) 3-19.
25 - A. Borhanifar, R. Abazari, General Solution of Two Generalized Form of Burgers Equation by Using the (G'/G)-Expansion Method, Applied Mathematics 3 (2012), 158-168.
24 - A. Borhanifar, R. Abazari, General Solution of Two Generalized Form of Burgers Equation by Using the (G'/G)-Expansion Method, Applied Mathematics 3 (2012), 158-168.
23 - Abdollah Borhanifar, Reza Abazari, General Solution of Two Generalized Form of Burgers Equation by Using the (G’/G)-Expansion Method, Applied Mathematics, 2012, 3, 158-168.
22 - A. Borhanifar, S. Valizadeh, Numerical Solution for Fractional Partial Differential Equations Using Crank-Nicolson Method with Shifted Grunwald Estimate, Walailak J Sci & Tech 9(4) (2012) 433-444.
21 - M.M. Kabir, A. Borhanifar and R. Abazari, Application of (G'/G )−expansion method to Regularized Long Wave (RLW)equation, Computers and Mathematics with Applications 61 (8)(2011), 2044-2047.
20 - A. Borhanifar, A. zamiri, Application of (G'/G )−expansion method for the Zhiber -Shabat equation and other related equations, Mathematical and Computer Modelling, 54 (2011) 2109-2116.
19 - A. Borhanifar, A. zamiri, M. M. Kabir, Exact travelling wave solutions for the generalized shallow water wave (GSWW) equation, Middle-East Journal of Scientific Research, 10 (4) (2011), 466-471.
18 - A. Borhanifar, M. M. Kabir, R. Abazari, Application of (G'/G )−expansion method to regularized (RLW) equation, Computer and Mathematics with Applications, 61 (2011) 2044-2047.
17 - A. Borhanifar, R. Abazari, General solution of generalized (2+1)-dimensional Kadomtsev-Petviashvili (KP) equation by using the (G'/G )−expansion method, Journal of Computer Mathematics., 1 (2011) 219-225.
16 - A. Borhanifar, R. Abazari, A. Borhanifar, R. Abazari, Exact solutions for nonlinear Schrodinger equations by differential transformation method, Applied Mathematics and Computing, 35 (2011) 37-51., Applied Mathematics and Computing, 35 (2011) 37-51.
15 - A. Borhanifar, Ali. Zamiri and M.M. Kabir , Exact Travelling Wave Solutions for the Generalized Shallow Water Wave (GSWW) Equation, Middle-East Journal of Scientific Research 10 (4): 466-471, 2011.
14 - T. Allahviranloo, A. Borhanifar, S. Hajihosseinlou, Y.Nejatbakhsh, Quadrature Rules for Fuzzy Integrals, Journal of Applied Mathematics, Islamic Azad University of Lahijan 1(28)(2011) 9-22.
13 - A. Borhanifar, M. M. Kabir, Soliton and periodic solutions for (3+1)-dimensional nonlinear evolution equations by exp-function method, Application and Applied Mathemahics, 5 (2010) 59-69.
12 - A. Borhanifar, R. Abazari, Numerical study of nonlinear Schrodinger and coupled transformation method, Optic. Comm.283 (2010) 2026-2031.
11 - A. Borhanifar, H. Jafari, S. A. Karimi, New solitary wave solutions for generalized and regularized long-wave equation, International Journal of Computer Mathematics, 87 (3) (2010) 509-514.
10 - A. Borhanifar, R. Abazari, Numerical study of nonlinear Schrodinger and coupled Schrodinger equations by differential transformation method, Optics Communications 283 (2010), 2026-2031.
9 - R. Abazari, A. Borhanifar, Numerical study of the solution of the Burgers and coupled Burgers equations by a differentialtransformation method, Computers and Mathematics withApplications 59 (2010), 2711-2722.
8 - A. Borhanifar, H. Jafari, S. A. Karimi, New solitary wave solutions for the bad boussinesq and good boussinesq equations, Numerical Methods for partial Differential Equations, 25 (2009) 1231-1237.
7 - A. Borhanifar, M. M. Kabir, New periodic and soliton solutions by application of application of exp-function method for nonlinear evolution equation, Computational and Applied Mathematics, 229 (2009) 158-167.
6 - A. Borhanifar, M. M. Kabir, L. Maryam Vahdat, New periodic and soliton wave solutions for the generalized zakharovsystem and (2+1)-dimensional nizhnik-novikov-veselov system, Chaos, Solitons and Fractals, 42 (2009) 1646-1654.
5 - D. Rezaei Ochbelagh1, A. Borhanifar, A. Asadi, Thermal Effects of Mobile Phone on Tissue, Asian J. Exp. Sci 23(2009), 351-356.
4 - A. Borhanifar, H. Jafari, S. A. Karimi, New solitons and periodic solutions for the Kadomtsev-Petviashvili equation, Nonlinear Sciences and Applications, 4 (2008) 224-229.
3 - A. Borhanifar, H. Jafari, S. A. Karimi, New soliton and periodic solutions for the Kadomtsev-Petviashvili equations, J.Nonlinear Sci. Appl. 4 (2008), 224-229.
2 - A. Borhanifar, R. Abazari, Numerical Solution of Second-Order Matrix Differential Models Using Cubic Matrix Splines, Applied Mathematical Sciences 59 (2007), 2927-2937.
1 - A. Borhanifar, A. G. Volkov, and V. A. Trofimov, Difference Scheme for Three-Frequency Interaction of Femtosecond Pulses in the Presence of Nonlinear Response Dispersion, Computational Mathematics and Modeling, Vol. 16, No. 3, 2005.