Saeid Abbasbandy

Saeid Abbasbandy is an Iranian mathematician and university professor at Imam Khomeini International University. Abbasbandy was born on March 17, 1967, in Tehran. He finished his high school course in Shariati High school and attended in the university entrance exam, then could enter University of Tehran.

His paper "Homotopy analysis method for quadratic Riccati differential equation" was singled out by ''Science Watch'' as a "Hot Paper in Mathematics" in March 2009. Abbasbandy is editor-in-chief of a non-profit journal, ''Communications in Numerical Analysis''. Provided by Wikipedia
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  1. 1
    Numerical Solution of the Uncertain Characteristic Cauchy Reaction-Diffusion Equation by Variational Iteration Method
    by Hamid ROUHPARVAR, Saeid ABBASBANDY
    Published 2013-12-01
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    Article
  2. 2
    Implementing reproducing kernel method to solve singularly perturbed convection-diffusion parabolic problems
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  3. 3
    Picard-Reproducing Kernel Hilbert Space Method for Solving Generalized Singular Nonlinear Lane-Emden Type Equations
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  4. 4
    Analysis of IVPs and BVPs on Semi-Infinite Domains via Collocation Methods
    by Mohammad Maleki, Ishak Hashim, Saeid Abbasbandy
    Published 2012-01-01
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  5. 5
    A New Variational Iteration Method for a Class of Fractional Convection-Diffusion Equations in Large Domains
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  6. 6
    Variable Shape Parameter Strategy in Local Radial Basis Functions Collocation Method for Solving the 2D Nonlinear Coupled Burgers’ Equations
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  7. 7
    An Accurate Solution for the Steady Flow of Third-Grade Fluid in a Porous Half Space
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  8. 8
    Application of Reproducing Kernel Hilbert Space Method for Solving a Class of Nonlinear Integral Equations
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  9. 9
    Ranking Fuzzy Numbers and Its Extensions
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  10. 10
    An Adaptive Pseudospectral Method for Fractional Order Boundary Value Problems
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  11. 11
    Free convective heat and mass transfer for MHD fluid flow over a permeable vertical stretching sheet in the presence of the radiation and buoyancy effects
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  12. 12
    Analytical solution of fractional
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  13. 13
    Semi-Analytical Solution of Two-Dimensional Viscous Flow through Expanding/Contracting Gaps with Permeable Walls
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