Dr. Bilgesu Arif Bilgin

Postdoctoral Fellow

Next-generation and Wireless Communications Laboratory

Department of Electrical and Electronics Engineering

Koc University


Office: ENG-140, College of Engineering, Koc University, Rumelifeneri Yolu,
           Sariyer, Istanbul 34450, Turkey

E-mail: bilbilgin@ku.edu.tr
Phone: +90 (0)212 338 2605



Bilgesu Arif Bilgin received his B.S. degree in electrical and electronics engineering from Middle East Technical University in 2008, M.Sc. and Ph.D. degrees in mathematics from Koc University, in 2011 and 2015, respectively. He is currently carrying out his research as a postdoctoral fellow in NWCL. His research interests include molecular communications, intrabody nanonetworks, PDE's and dynamical systems.


        • Molecular communications and intrabody nanonetworks
        • PDE's
        • Dynamical systems
        • Control theory
        • Numerical methods


[Submitted Papers]
  1. N. A. Abbasi, B. A. Bilgin, O. B. Akan, "Towards Efficient Synaptic Simulation Design for Nervous NaNoNetwork Simulator (N4Sim)," 2017.
  2. B. A. Bilgin, "On the uniform boundedness of global solutions to singular hyperbolic PDE's," 2015.
  3. B. A. Bilgin, "Finite number of weakly determining modes for supercritical structurally damped wave equations," 2015.
  4. B. A. Bilgin, V. K. Kalantarov, "About blow up of solutions with arbitrary positive initial energy to nonlinear wave equations," 2015.
  5. B. A. Bilgin, V. K. Kalantarov, S. V. Zelik, "Blow up and global existence of solutions to a class of convective parabolic equations," 2015.
[Journal Papers]
  1. B. A. Bilgin, O. B. Akan, "A Fast Algorithm for Analysis of Molecular Communication in an Artificial Synapse," to appear in IEEE Transactions on Nanobioscience, 2017.
  2. T. Khan, B. A. Bilgin, O. B. Akan, "Diffusion-based Model for Synaptic Molecular Communication Channel," IEEE Transactions on Nanobioscience, vol. 16, no. 4, pp. 299-308, June 2017.
  3. B. A. Bilgin, V. K. Kalantarov, "Blow up of solutions to the initial boundary value problem for quasilinear strongly damped wave equations," J. Math. Anal. Appl., vol. 403, no. 1, pp. 89-94, 2013.