Ali Ihsan
NESLITÜRK
Izmir Yüksek Teknoloji
Enstitüsü
Matematik Bölümü
Urla, İzmir 35430
Tel : (232) 750-7522
Fax : (232) 750-7509
E-mail : alinesliturk at iyte.edu.tr
WWW : http://www.iyte.edu.tr/~alinesliturk
Ögrenim:
Doktora, Uygulamali
Matematik,
Tez Danismani : Leopoldo P. Franca.
Tez Basligi : Approximating
the incompressible Navier-Stokes equation using a two-level finite element
method.
Master, Matematik Bölümü,
Tez Danismani : Kenneth Bube.
Tez
Basligi : Regularity
of Elliptic Differential Equations and Iterative Solutions of Poisson's
Equation
Lisans, Matematik ve Matematik Egitimi (Çift Anadal), ODTÜ, Ankara,
1987-1992.
Is Tecrubesi:
2011- :
Profesör, IYTE, Fen Fakültesi, Matematik
Bölümü.
2006-2011
: Doçent, IYTE, Fen
Fakültesi, Matematik Bölümü.
2000-2006
: Yardımcı Doçent, IYTE, Fen Fakültesi,
Matematik Bölümü.
2000-2000 : Ögretim
Görevlisi, IYTE, Fen Fakültesi, Matematik Bölümü.
1992-1994 :
Araştirma Gorevlisi, ODTÜ, Egitim Fakultesi, Matematik Egitimi Bölümü
Ilgi Alani:
Sayisal analiz. Akiskanlar
mekanigi. Sonlu elemanlar yöntemi.
Bilimsel Bilgisayar
Becerisi:
Programlama
:
C++, Fortran77.
Isletim Sistemleri (OS) :
UNIX, Linux, MS-Windows 9x
Sembolic
Hesaplama :
MATLAB, Mathematica.
Diger
: Vigie (Veri Görsellestirme), Emc2 (Ag üretme),
Latex (Matematiksel Döküman Hazirlama)
Emacs (Bilimsel amaçli text editörü)
PhD Tezi:
"Approximating
the incompressible Navier-Stokes equations by a two-level finite element
method",
Yayinlar:
``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,
Vol. 166, pp. 35-49 (1998).
``On a
two-level finite element method for the incompressible Navier-Stokes equations,''
L.Franca and A. Nesliturk. 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," with M.Tezer. Journal of Computational and
Applied Mathematics. Vol.192, 2006, Page:339-352.
"Two-level finite
element method with a stabilizing subgrid for the incompressible Navier-Stokes
equations," A. Neslitürk, S. H. Aydın ve M. Tezer-Sezgin. Int. J. Numer. Meth. Fluids. 58, 551-572
(2008)
"Two-level finite
element method with a stabilizing subgrid for the incompressible MHD
equations," S. H. Aydın, A. Neslitürk ve M. Tezer-Sezgin. Int. J. Numer. Meth. Fluids.
62: 188-210 (2010)
"On the choice of stabilizing
subgrid for convection-diffusion problem on rectangular grids", A.
Neslitürk , Computers and Mathematics with Applications, 59 (2010) 3687-3699
"Applications of the pseudo residual-free bubbles to the stabilization
of convection-diffusion-reaction problems", A.Sendur & A.Neslitürk,
CALCOLO, (2011) (Kabul edildi)
Konferanslar:
``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
USJapan 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, Turkiye,
August 2005.
An $\epsilon$-uniform method for singular perturbation problems on equidistant meshes with A. Şendur. 8th European Conference on
Numerical Mathematics, Uppsala,
Sweden, July 2009.