On the convergence of He's variational iteration method M Tatari, M Dehghan Journal of Computational and Applied Mathematics 207 (1), 121-128, 2007 | 365 | 2007 |
Application of the Adomian decomposition method for the Fokker–Planck equation M Tatari, M Dehghan, M Razzaghi Mathematical and Computer Modelling 45 (5-6), 639-650, 2007 | 180 | 2007 |
A method for solving partial differential equations via radial basis functions: application to the heat equation M Tatari, M Dehghan Engineering Analysis with Boundary Elements 34 (3), 206-212, 2010 | 134 | 2010 |
Determination of a control parameter in a one-dimensional parabolic equation using the method of radial basis functions M Dehghan, M Tatari Mathematical and Computer Modelling 44 (11-12), 1160-1168, 2006 | 121 | 2006 |
The use of He's variational iteration method for solving a Fokker–Planck equation M Dehghan, M Tatari Physica Scripta 74 (3), 310, 2006 | 121 | 2006 |
On the solution of the non-local parabolic partial differential equations via radial basis functions M Tatari, M Dehghan Applied Mathematical Modelling 33 (3), 1729-1738, 2009 | 119 | 2009 |
The use of the Adomian decomposition method for solving multipoint boundary value problems M Tatari, M Dehghan Physica Scripta 73 (6), 672, 2006 | 117 | 2006 |
Identifying an unknown function in a parabolic equation with overspecified data via He’s variational iteration method M Dehghan, M Tatari Chaos, Solitons & Fractals 36 (1), 157-166, 2008 | 104 | 2008 |
He’s variational iteration method for computing a control parameter in a semi-linear inverse parabolic equation M Tatari, M Dehghan Chaos, Solitons & Fractals 33 (2), 671-677, 2007 | 101 | 2007 |
Solution of problems in calculus of variations via He's variational iteration method M Tatari, M Dehghan Physics Letters A 362 (5-6), 401-406, 2007 | 92 | 2007 |
Improvement of He’s variational iteration method for solving systems of differential equations M Tatari, M Dehghan Computers & Mathematics with Applications 58 (11-12), 2160-2166, 2009 | 79 | 2009 |
The use of Adomian decomposition method for solving problems in calculus of variations M Dehghan, M Tatari Mathematical Problems in Engineering 2006 (1), 065379, 2006 | 76 | 2006 |
Use of radial basis functions for solving the second‐order parabolic equation with nonlocal boundary conditions M Dehghan, M Tatari Numerical Methods for Partial Differential Equations: An International …, 2008 | 61 | 2008 |
Numerical solution of Laplace equation in a disk using the Adomian decomposition method M Tatari, M Dehghan Physica Scripta 72 (5), 345, 2005 | 54 | 2005 |
Finding approximate solutions for a class of third-order non-linear boundary value problems via the decomposition method of Adomian M Dehghan, M Tatari International Journal of Computer Mathematics 87 (6), 1256-1263, 2010 | 50 | 2010 |
An adaptive meshless local Petrov–Galerkin method based on a posteriori error estimation for the boundary layer problems M Kamranian, M Dehghan, M Tatari Applied Numerical Mathematics 111, 181-196, 2017 | 41 | 2017 |
A generalized Laguerre–Legendre spectral collocation method for solving initial-boundary value problems M Tatari, M Haghighi Applied Mathematical Modelling 38 (4), 1351-1364, 2014 | 34 | 2014 |
Solution of a semilinear parabolic equation with an unknown control function using the decomposition procedure of Adomian M Dehghan, M Tatari Numerical Methods for Partial Differential Equations: An International …, 2007 | 30 | 2007 |
The radial basis functions method for identifying an unknown parameter in a parabolic equation with overspecified data M Dehghan, M Tatari Numerical Methods for Partial Differential Equations: An International …, 2007 | 29 | 2007 |
Study of the two‐dimensional sine‐Gordon equation arising in Josephson junctions using meshless finite point method M Kamranian, M Dehghan, M Tatari International Journal of Numerical Modelling: Electronic Networks, Devices …, 2017 | 28 | 2017 |