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Ali Ihsan NESLITURK
Address :
Department of Mathematics
Izmir Institute of Technology
Urla,
Phone : (232) 750-7522 (office)
Fax : (232) 750-7509
Email :
WWW : http://www.iyte.edu.tr/~alinesliturk
Education:
Ph.D.,
Applied Mathematics,
Advisor
: Leo Franca.
Thesis title : Approximating the incompressible Navier-Stokes equation
using a two-level finite element method.
M.S.,
Numerical Analysis, University of Washington, 1995-1996.
Advisor : Kenneth Bube.
Thesis title : Regularity of Elliptic Differential Equations
and Iterative Solutions of Poisson's Equation
B.S.,
Mathematics and Mathematics Education (Double Major),
Work
Experience:
2000-present
: Assistant Prof., IYTE, Faculty of Science, Department of
Mathematics.
2000-2000
: Instructor, IYTE, Faculty of Science, Department of Mathematics.
1992-1994
: Teaching Assistant, METU, Faculty of Education, Dept. of
Mathematics Education
Fields
of Interest:
Stabilized
finite element method, partial differential equations, scientific computing, fluid
mechanics, numerical analysis.
PhD
Thesis
"Approximating
the incompressible Navier-Stokes equations by a two-level finite element
method" ,
Publications:
``On the Stability
of Residual-Free Bubbles for Convection-Diffusion Problems and Their
Approximation by a Two-Level Finite Element Method,'' with L.Franca and M. Stynes.
Computer Methods in Applied Mechanics and Engineering, 166, pp. 35-49 (1998).
``On a
two-level finite element method for the incompressible Navier-Stokes
equations,''
with L.Franca. International Journal for Numerical Methods in Engineering. Vol.
52, pp. 433-453 (2001).
``The nearly-optimal
Petrov-Galerkin method for convection-diffusion problems,'' with I.Harari.
Computer Methods in Applied Mechanics and Engineering, 192 (2003),
2501-2519.
``The
finite element method for MHD flow
at high Hartmann numbers' with M.Tezer. Computer Methods in Applied Mechanics and Engineering, 194, pp. 1201-1224 (2005).
‘On the stability of the residual-free bubbles for the Navier – Stokes
equations’. Acta Mathematica Scientia. 25, 715-730 (2005)
A
Stabilizing Subgrid For Convection-Diffusion Problem’ . Mathematical Models and Methods in
Applied Sciences (M3AS). 16 (2006),
211-232
Finite
element method solution of electrically driven Magnetohydrodynamic flow. Journal of Computational and Applied
Mathematics. Accepted.
Conferences:
``Recent
Advances on Two-Level Finite Element Methods,'' with L.Franca. In p. 211 of the
Abstracts of the Fifth
``A
Two-Level Finite Element Method for the Incompressible Navier-Stokes
Equations``, with L.Franca. Fifth US–Japan Symposium on Flow Simulation and
Modeling,
"Stability
Effect of Residual Free Bubbles" XIII. National Mathematics Congress,
“The finite element method for MHD flow at high Hartmann numbers” with M.Tezer. Workshop On Differential Equations And Its Applications,
“Fınıte
Element Method Solutıon Of Convectıon Dıffusıon Problem: An Applıcatıon To MHD Flow” with
M.Tezer. Ankara International Aerospace Conference, Ankara, Turkey, August
2005.