| Numerical solution of nonlinear Volterra–Fredholm–Hammerstein integral equations via collocation method based on radial basis functions K Parand, JA Rad Applied Mathematics and Computation 218 (9), 5292-5309, 2012 | 133 | 2012 |
| Pricing European and American options by radial basis point interpolation JA Rad, K Parand, LV Ballestra Applied Mathematics and Computation 251, 363-377, 2015 | 91 | 2015 |
| A novel application of radial basis functions for solving a model of first-order integro-ordinary differential equation K Parand, S Abbasbandy, S Kazem, JA Rad Communications in Nonlinear Science and Numerical Simulation 16 (11), 4250-4258, 2011 | 81 | 2011 |
| Radial basis functions methods for solving Fokker–Planck equation S Kazem, JA Rad, K Parand Engineering Analysis with Boundary Elements 36 (2), 181-189, 2012 | 80 | 2012 |
| Numerical solution of fractional differential equations with a Tau method based on Legendre and Bernstein polynomials JA Rad, S Kazem, M Shaban, K Parand, A Yildirim Mathematical Methods in the Applied Sciences 37 (3), 329-342, 2014 | 73 | 2014 |
| Local weak form meshless techniques based on the radial point interpolation (RPI) method and local boundary integral equation (LBIE) method to evaluate European and American … JA Rad, K Parand, S Abbasbandy Communications in Nonlinear Science and Numerical Simulation 22 (1-3), 1178-1200, 2015 | 59 | 2015 |
| Optimal control of a parabolic distributed parameter system via radial basis functions JA Rad, S Kazem, K Parand Communications in Nonlinear Science and Numerical Simulation 19 (8), 2559-2567, 2014 | 58 | 2014 |
| Solving non-linear Lane–Emden type equations using Bessel orthogonal functions collocation method K Parand, M Nikarya, JA Rad Celestial Mechanics and Dynamical Astronomy 116 (1), 97-107, 2013 | 51 | 2013 |
| A numerical solution of the nonlinear controlled Duffing oscillator by radial basis functions JA Rad, S Kazem, K Parand Computers & Mathematics with Applications 64 (6), 2049-2065, 2012 | 50 | 2012 |
| Exp-function method for some nonlinear PDE’s and a nonlinear ODE’s K Parand, JA Rad Journal of King Saud University-Science 24 (1), 1-10, 2012 | 50 | 2012 |
| Radial basis functions method for solving of a non-local boundary value problem with Neumann’s boundary conditions S Kazem, JA Rad Applied Mathematical Modelling 36 (6), 2360-2369, 2012 | 49 | 2012 |
| An operation matrix method based on Bernstein polynomials for Riccati differential equation and Volterra population model K Parand, SA Hossayni, JA Rad Applied Mathematical Modelling, 2016 | 44 | 2016 |
| A new method for solving steady flow of a third-grade fluid in a porous half space based on radial basis functions S Kazem, JA Rad, K Parand, S Abbasbandy Zeitschrift für Naturforschung A 66 (10-11), 591-598, 2011 | 42 | 2011 |
| A modification of the homotopy analysis method based on Chebyshev operational matrices M Shaban, S Kazem, JA Rad Mathematical and Computer Modelling 57 (5-6), 1227-1239, 2013 | 39 | 2013 |
| Transcranial direct current stimulation (tDCS) alters the pattern of information processing in children with ADHD: Evidence from drift diffusion modeling V Nejati, AHH Rasanan, JA Rad, MM Alavi, S Haghi, MA Nitsche Neurophysiologie Clinique 52 (1), 17-27, 2022 | 37 | 2022 |
| Simulation of nonlinear fractional dynamics arising in the modeling of cognitive decision making using a new fractional neural network AHH Rasanan, N Bajalan, K Parand, JA Rad Mathematical Methods in the Applied Sciences 43, 1437-1466, 2020 | 37 | 2020 |
| The numerical study on the unsteady flow of gas in a semi-infinite porous medium using an RBF collocation method S Kazem, JA Rad, K Parand, M Shaban, H Saberi International Journal of Computer Mathematics 89 (16), 2240-2258, 2012 | 34 | 2012 |
| A meshless method on non-Fickian flows with mixing length growth in porous media based on radial basis functions: A comparative study S Kazem, JA Rad, K Parand Computers & Mathematics with Applications 64 (4), 399-412, 2012 | 34 | 2012 |
| Application of meshfree methods for solving the inverse one-dimensional Stefan problem K Rashedi, H Adibi, JA Rad, K Parand Engineering Analysis with Boundary Elements 40, 1-21, 2014 | 33 | 2014 |
| Numerical pricing of American options under two stochastic factor models with jumps using a meshless local Petrov-Galerkin method JA Rad, K Parand Applied Numerical Mathematics, 2017 | 31 | 2017 |
Kourosh ParandProfessor of Scientific ComputingEmail confirmado em sbu.ac.ir