Ünvan: Associate Prof. Dr.Bölüm: Mathematics DepartmentGörevi: Öğretim Üyesi / Dekan Yardımcısı / Bölüm Başkanı / Eğitim Komisyonu KoordinatörüE-posta: ikusbeyzi@yeditepe.edu.trTelefon: 0216 578 00 00 (3963) / (1590)Zaman: Tam ZamanlıAkademikBiyografiEğitim: Lisans: Yıldız Teknik Üniversitesi, Matematik (2004) Yüksek Lisans: Yıldız Teknik Üniversitesi, Matematik (2006) Doktora: Gebze Teknik Üniversitesi, Matematik (2010) Araştırma Projeleri: Generalized Power Exponential Parametrization as an Advanced Creative Tool in Functionally Improved Sensing Electronics,ürkiye (TÜBİTAK) - Ukrayna (DKNII) İkili İşbirliği Projesi (2514), 111T805 (2012-2014) (Araştırmacı) Lotka-Volterra Systems and Some Applications to Biology, Chemistry and Physics, Türkiye (TÜBİTAK) - Slovenya (ARRS) İkili İşbirliği Projesi (2508), 113F383 (2014-2016) (Proje Yürütücüsü) Dynamical Analysis of Biochemical Systems Using the Methods of Computational Algebra, Türkiye (TÜBİTAK) - Slovenya (ARRS) İkili İşbirliği Projesi (2508), 119F017 (2019-2022) (Proje Yürütücüsü) COST Aksiyonu Üyelikleri: Mathematical models for interacting dynamics on networks (MATDYNNET), COST Aksiyonu, CA18232 (2019-2024) (WG5) Cross-Border Transfer And Development Of Sustainable Resource Recovery Strategies Towards Zero Waste, COST Aksiyonu, CA20133 (2021-2025) (WG1, WG2, WG3, WG4) Waste biorefinery technologies for accelerating sustainable energy processes, COST Aksiyonu, CA20127 (2021-2025) (WG1, WG2, WG3, WG4) Making Young Researchers' Voices Heard for Gender Equality, COST Aksiyonu, CA20137 (2021-2025) (WG1, WG2) Information, Coding, and Biological Function: the Dynamics of Life (DYNALIFE) CA21169 (2022-2026) (WG1, WG2) Araştırma Alanları: Uygulamalı ve hesaplamalı matematik, matematiksel modelleme, hesaplamalı cebir Verdiği DerslerCalculus ICalculus IIMATEMATİKSEL MODELLEMEDifferential EquationsREEL ANALİZ I YayınlarSCI Endeksinde Taranan Yayınlar: B. Ferčec, M. Mencinger, T. Petek, O. O. Aybar, I. K. Aybar: Qualitative Analysis of the Minimal Higgins Model of Glycolysis, MATCH Commun. Math. Comput. Chem. 90 (2023) 563–580. Kusbeyzi Aybar, Memristor-based oscillatory behavior in the FitzHugh-Nagumo and Hindmarsh-Rose models, Nonlinear Dynamics (2021) (Times cited: 9) DOI: 10.1007/s11071-021-06231-7 B. Fercec, M. Dukaric, O. O. Aybar, I. K. Aybar, Supercritical Hopf Bifurcations in Two Biochemical Reaction Systems, MATCH Communications in Mathematical and in Computer Chemistry 85 3 525-544 (2021) I. K. Aybar, O. O. Aybar, B. Fercec, M. Dukaric, Dynamical Analysis of a two prey-one predator system with quadratic self interaction, Applied Mathematics and Computation, 333 15 118-132 (2018) (Times cited: 2) DOI: 10.1016/j.amc.2018.03.123 I. K. Aybar, O. O. Aybar, B. Fercec, V. G. Romanovski, S. S. Samal, A. Weber, Investigation of Invariants of a Chemical Reaction System with Algorithms of Computer Algebra, MATCH Communications in Mathematical and in Computer Chemistry 74 3 465-480 (2015) (Times cited: 7) O. Shpotyuk, V. Balitska, A. Kozdras, A. S. Hacinliyan, Y. Skarlatos, I. Kusbeyzi Aybar, O.O. Aybar, Chaotic behavior of light-assisted physical aging in arsenoselenide glasses, Chaos: An Interdisciplinary Journal of Nonlinear Science 24 043138 (2014) (Times cited:2) DOI: 10.1063/1.4903795 A. S. Hacinliyan, Y. Skarlatos, I. Kusbeyzi, O. O. Aybar, O. Shpotyuk, R. Golovchak, V. Balitska, A. Kozdras, Natural physical ageing in glassy As-Se: a comparative study of chaotic behavior with enhanced results analysis, Journal of Non-Crystalline Solids 386 8-13 (2014) (Times cited: 8) DOI: 10.1016/j.jnoncrysol.2013.11.022 O. O. Aybar, I. Kusbeyzi, A. S. Hacinliyan, Bifurcations in Van der Pol-like Systems, Mathematical Problems in Engineering, 138430 (2013) (Times cited: 1)DOI: 10.1155/2013/138430 I. Kusbeyzi, O. O. Aybar, A. Hacinliyan, Stability and Bifurcation in Two Species Predator-Prey Models, Nonlinear Analysis: Real World Applications 12 377-387 (2011) (Times cited: 14) DOI: 10.1016/j.nonrwa.2010.06.023 A. Hacinliyan, I. Kusbeyzi, O. O. Aybar, Approximate Solutions of Maxwell-Bloch Equations and Possible Lotka-Volterra Type Behavior, Nonlinear Dynamics 62 17-26 (2010) (Times cited:11) DOI: 10.1007/s11071-010-9695-5 Diğer Dergilerde Hakemli Yayınlar: I. Kusbeyzi Aybar, Stability and Hopf Bifurcation in Three-Dimensional Predator-Prey Models with Allee Effect, Sakarya University Journal of Science, 23 5 1005-1011 (2019) I. Kusbeyzi Aybar, A dynamical analysis of the virus replication epidemic model, Turkish World Mathematical Society Journal of Applied and Engineering Mathematics, 9 2 206-219 (2019) I. Kusbeyzi Aybar, A super-predator, predator, and prey model with logistic growth, International Journal of Applied Mathematics and Statistics 57 2 (2018)
