**Preprints**

**23. **The interior-boundary Strichartz estimates for the Schrödinger equation on the half line revisited, 17 pp. **arXiv**

**22.** Decay rate estimates for the wave equation with subcritical semilinearities and locally distributed nonlinear dissipation (with M. M. Cavalcanti, et al.), 46 pp. **arXiv**

**Forthcoming**

**21. **Stabilization of higher order Schrödinger equations on a finite interval: Part II (with K. C. Yılmaz), * ***Evolution Equations and Control** **Theory***, accepted, *78 pp.* * **arXiv**

**20. **Stabilization of higher order Schrödinger equations on a finite interval: Part I (with A. Batal and K. C. Yılmaz), **Evolution Equations and Control Theory**, *available online*, 59 pp. **DOI** **arXiv**

**Publications**

**19.** Exponential stability for the nonlinear Schrödinger equation with locally distributed damping (with M. M. Cavalcanti, et al.), **Communications in Partial Differential Equations**, 45(9), 1134-1167, 2020 **DOI arXiv**

**18.** Fokas method for linear boundary value problems involving mixed spatial derivatives (with A. Batal and A. S. Fokas), **Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences**, 476(2239), 1-15, 2020. **DOI arXiv**

**17.** An elementary proof of the lack of null controllability for the heat equation on the half line (with K. Kalimeris), **Applied Mathematics Letters**, 104, 106241, 2020 **DOI arXiv**

**16.** Output feedback stabilization of the linearized Korteweg-de Vries equation with right endpoint controllers (with A. Batal), **Automatica J. IFAC**, 109, 108531, 2019 **DOI arXiv**

**15.** The initial-boundary value problem for the biharmonic Schrödinger equation on the half-line (with N. Yolcu), **Communications on Pure and Applied Analysis**, 18(6), 3285-3316, 2019 **DOI arXiv**

**14.** New rigorous developments regarding the Fokas method and an open problem (with A.S. Fokas), **European Mathematical Society Newsletter**, 113, 60-61, 2019 **DOI**

**13.** Boosting the decay of solutions of the linearized Korteweg-de Vries-Burgers equation to a predetermined rate from the boundary (with E. Arabacı), **International Journal of Control**, 92(8), 1753-1763, 2019 **DOI**

**12.** Pseudo-backstepping and its application to the control of Korteweg-de Vries equation from the right endpoint on a finite domain (with A. Batal), **SIAM Journal on Control and Optimization**, 57(2), 1255-1283, 2019 **DOI arXiv**

**11.** Blow-up of solutions of nonlinear Schrödinger equations with oscillating nonlinearities, **Communications on Pure and Applied Analysis**, 18(1), 539-558, 2019 **DOI arXiv**

**10. **Complex Ginzburg-Landau equations with dynamic boundary conditions (with W.J. Corrêa), **Nonlinear Analysis: Real World Applications**, 41, 607-641, 2018 **DOI arXiv**

**09.** Finite-parameter feedback control for stabilizing the complex Ginzburg-Landau equation (with J. Kalantarova), **Systems & Control Letters**, 106, 40-46, 2017 **DOI arXiv**

**08.** Nonlinear Schrödinger equations on the half-line with nonlinear boundary conditions (with A. Batal), **Electronic Journal of Differential Equations**, 2016(222), 1-20, 2016 **DOI**

**07.** Qualitative properties of solutions for nonlinear Schrödinger equations with nonlinear boundary conditions on the half-line (with V.K. Kalantarov),** Journal of Mathematical Physics**, 57(2), 021511, 2016 **DOI arXiv**

**06. **Well-posedness for nonlinear Schrödinger equations with boundary forces in low dimensions by Strichartz estimates, **Journal of Mathematical Analysis and Applications**, 424(1), 487-508, 2015 **DOI**

**05.** Global existence and open loop exponential stabilization of weak solutions for nonlinear Schrödinger equations with localized external Neumann manipulation, **Nonlinear Analysis: Theory, Methods & Applications**, 80, 179-193, 2013 **DOI**

**04. **Weakly-damped focusing nonlinear Schrödinger equations with Dirichlet control, **Journal of Mathematical Analysis and Applications**, 389(1), 84-97, 2012 **DOI**

**03.** Uniform decay rates for the energy of weakly damped defocusing semilinear Schrödinger equations with inhomogeneous Dirichlet boundary control (with V.K. Kalantarov and I. Lasiecka), **Journal of Differential Equations**, 251(7), 1841-1863, 2011 **DOI**

**02.** Stabilization of nonlinear Schrödinger equation with inhomogeneous Dirichlet boundary control, **Thesis (Ph.D.)-University of Virginia. **2010. 93 pp.

**01. **Stabilization of linear and nonlinear Schrödinger equations, **Thesis (M.Sc.)-Koç University. **2007. 73 pp.