Naghi Kalarestaghi

I graduated with a PhD in Applied Mathematics at Iran University of Science and Technology. I finished an M.Sc in applied mathematics at Sharif University of Technology (Iran). My main research fields are related to Numerical Analysis and Computational Mathematics in fluid mechanics, especially boundary layer problems, and my dissertation is entitled “Methods based on RBF and FDM in singular perturbation partial Differential equations with boundary layer”. My interesting research is numerical analysis and Computational Mathematics for PDE and ODE, using RBF, FDM and FEM, DG-FEM methods and their application to financial mathematics. My second interesting research is analytical solution for partial differential equation and perturbation theory for financial mathematics

Living in : Iran

Gender : MaleRace : Middle Eastern

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Educations

Applied And Computational MathematicsPhDIran University of Science and Technology2018-11-18 Iran

Supervisor's name :prof ahmad golbabai

Title :

Methods based on RBF and FDM in singular perturbation partial Differential equations with boundary layer

Applied And Computational MathematicsMaster'sSharif University of Technology2010-10-09 Iran

Supervisor's name :prof mahmoud hesaraki

Title :

Harmonic solution of mixed boundary value problems caused by macromolecular transport of lipoprotein deposits in the wall vessel

Pure MathematicsBachelor'sBu Ali Sina University Hamedan2006-03-31 Iran

English Scores

TOEFL31-Dec-2022

100/120Total

Reading :

25/30

Listening :

25/30

Speaking :

27/30

Writing :

23/30

Conferences

Your Presentation Title :

Numerical solution of the one-dimensional linear parabolic differential equation of diffusion-convection of singular perturbation problems using Laguerre-Gaussian radial basis functions

Conference Name : math101326206

Iran

2015

Your Presentation Title :

Application of single vector decomposition approach to solve the boundary problems of floating structures

Conference Name :ICOPMAS11

Iran

2013

Journal Publications

Publication Title :

Analysis on the upwind local radial basis functions method to solve convection dominated problems and it’s application for MHD flowSecond author

Journal :

Engineering Analysis with Boundary Elements

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Publication Title :

Improved localized radial basis functions with fitting factor for dominated convection-diffusion differential equationsSecond author

Journal :

Engineering Analysis with Boundary Elements

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Publication Title :

Toward multi-day-ahead forecasting of suspended sediment concentration using ensemble modelsThird author

Journal :

Environmental Science and Pollution Research

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