معرفی
Necati Olgun is a Professor in the Department of Mathematics at Gaziantep University, Faculty of Arts and Sciences. He has been serving at Gaziantep University since 2005, progressing through academic ranks from Research Assistant to Professor. His academic journey began with a Mathematics degree from Çukurova University, followed by a Master's and Doctorate in Mathematics from the same institution and Hacettepe University respectively.
Professor Olgun's educational background includes:
- Bachelor of Science in Mathematics from Çukurova University (1990-1995)
- Master of Science in Mathematics with Thesis from Çukurova University (1995-1998)
- Doctorate in Mathematics from Hacettepe University (1999-2005)
His research primarily focuses on Algebra and Number Theory, with specialized expertise in Neutrosophic Mathematics, Fuzzy Sets, and Mathematical Logic. Professor Olgun has made significant contributions to the understanding of Neutrosophic structures, Plithogenic sets, and their applications in various mathematical domains. His work bridges theoretical mathematics with practical applications in decision-making systems and computational models. His research has evolved from traditional algebraic structures to innovative frameworks incorporating neutrosophic logic, plithogenic sets, and fuzzy mathematics.
Professor Olgun has received multiple scientific awards, including:
- TÜBİTAK Yayın Teşvik Ödülü in 2018
- TÜBİTAK Yayın Teşvik Ödülü in 2015
- TÜBİTAK Yayın Teşvik Ödülü in 2014
- TÜBİTAK Yayın Teşvik Ödülü in 2012
Professor Olgun has supervised numerous graduate students, guiding 7 doctoral theses and 35 master's theses to completion. His research projects span both theoretical mathematics and applied domains, including 'High Order Universal Modules Fitting Ideals Investigation' and various educational initiatives like 'Easy Mathematics' projects aimed at improving mathematics education. He has served in administrative roles including Department Head, Institute Deputy Director, and Institute Management Board membership.
His work has established him as a leading researcher in neutrosophic algebraic structures, with collaborations spanning multiple institutions and contributing to the development of new mathematical frameworks that extend classical algebra through neutrosophic logic.
