Prof. Dr. Nizami A. Gasilov
Department of Computer Engineering, Başkent University, Ankara, Turkey (Türkiye)
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Academic Career Length
21Years (2006-Present)
(Calculated once Scilit publication data is synced: current year − year of first publication + 1)
Representative Publications
View All Publications1 December 2014 in Fuzzy Sets and Systems
Journal Article
Nizami A. GasilovŞAŞahin Emrah Amrahov
Şahin Emrah AmrahovAFAfet Golayoglu Fatullayev
Afet Golayoglu Fatullayev
6 September 2017 in Soft Computing
Journal Article
Nizami A. GasilovŞAŞahin Emrah Amrahov
Şahin Emrah Amrahov12 July 2013 in Soft Computing
Journal Article
Nizami A. GasilovAFA. G. Fatullayev
A. G. FatullayevŞAŞahin Emrah Amrahov
Şahin Emrah AmrahovAKAlireza Khastan
Alireza Khastan1 July 2016 in Fuzzy Sets and Systems
Journal Article
ŞAŞahin Emrah Amrahov
Şahin Emrah AmrahovAKAlireza Khastan
Alireza Khastan
Nizami A. GasilovAFAfet Golayoglu Fatullayev
Afet Golayoglu Fatullayev
1 October 2008 in Applicable Analysis
Journal Article
AFAfet Golayoglu Fatullayev
Afet Golayoglu FatullayevNizami A. GasilovIYIsmihan Yusubov
Ismihan Yusubov
A numerical method for an inverse problem of simultaneously determining unknown coefficients in a parabolic equation subject to the specifications of the solution at boundary points and given integral of the solution on space variable along with the usual initial and boundary conditions is proposed. The approach based on trace-type functional formulation of the problem is used. To avoid instability in this approach the Tikhonov regularization method is applied. Some numerical examples using the proposed algorithm are presented.
1 January 2011 in IETE Journal of Research
Journal Article
About Me
Nizami Gasilov is a Professor at Baskent University, Ankara, Turkey. He received the B.Sc. and Ph.D. degrees in applied mathematics from Lomonosov Moscow State University, Russia, in 1984 and 1989, respectively. From 1987 to 2001, he was with the Institute of Terrestrial Magnetism, Ionosphere and Radio Wave Propagation, Russian Academy of Sciences. His research interests include mathematical modeling, numerical methods, fuzzy sets and systems, fuzzy differential equations, graph theory, and modeling of equilibrium and stability in tokamaks, as well as ionospheric modeling.