Dr. Ozkan Ozturk

Research Scientist
Giresun University, Turkiye


Highest Degree
Ph.D. in Mathematics from Missouri University of Science and Technology, USA

Share this Profile

Area of Interest:

Mathematics
Differential Equations
Discrete Logarithm
Dynamical System
Integral Inequalities

Selected Publications

  1. Oztürk, O. and R. Higgins, 2018. Limit behaviors of nonoscillatory solutions of three-dimensional time scale systems. Turk. J. Math., (In Press). .

  2. Ozturk, O., 2018. On oscillatory behavior of two-dimensional time-scale system. Adv. Difference Eq., Vol. 18. .

  3. Ozturk, O., 2018. On oscillation of two-dimensional time-scale systems with a forcing term. Turk. J. Math., 42: 312-319.
    Direct Link  |  

  4. Ozturk, O. and H.M. Guzey, 2018. Optimal control of quadrotor unmanned aerial vehicles on time scales. Int. J. Difference Eq., (In Press). .

  5. Akin, E., O. Ozturk, I.U. Tiryaki and G. Yeni, 2018. A note on nonoscillatory solutions for higher dimensional time scale systems. Int. J. Applied Exp. Math., Vol. 3. .

  6. Akin, E. and O. Ozturk, 2018. On volterra-integro dynamical systems on time scales. Commun. Applied Anal. (In Press). .

  7. Ozturk, O., E. Akin and I.U. Tiryaki, 2017. On nonoscillatory solutions of emden-fowler dynamic systems on time scales. Filomat, 31: 1529-1541.

  8. Ozturk, O., 2017. On the existence of nonoscillatory solutions of three-dimensional time scale systems. J. Fixed Point Theory Applic., 19: 2617-2628.

  9. Ozturk, O., 2017. Classification schemes of nonoscillatory solutions for two-dimensional time scale systems. Math. Inequal. Applied, 20: 377-387.

  10. Akin, E. and O. Ozturk, 2017. Limiting behaviors of nonoscillatory solutions for two dimensional nonlinear time scale systems. Mediterr. J. Math., Vol. 14. .

  11. Ozturk, O. and E. Akin, 2016. On nonoscillatory solutions of two dimensional nonlinear delay dynamical systems. Opuscula Math., 36: 651-669.

  12. Ozturk, O. and E. Akin, 2016. Nonoscillation criteria for two-dimensional time-scale systems. Nonautonomous Dyn. Syst., 3: 1-13.
    Direct Link  |  

  13. Ozturk, O. and E. Akin, 2016. Classification of nonoscillatory solutions of emden-fowler dynamic equations on time scales. Dyn. Syst. Applic., 25: 219-236.