M. Taylan Sengul


I am a Visiting Assistant Professor of Mathematics at Purdue University.
My research interests are partial differential equations, fluid dynamics, pattern formation and phase transitions.


Department of Mathematics, Purdue University, 150 N. University Street, West Lafayette, IN 47907
email: msengul@math.purdue.edu
phone: 765-494-3405
office: MATH 409
office hours: Monday 10:30-12:00, Wednesday 10:30-12:00, or by appointment.


Spring 2013 Teaching: MATH 266.


CV.


Talks: Surface tension driven convection.


Publications and Preprints:

  1. T. Sengul, J. Shen and S. Wang, Pattern Formations of 2D Rayleigh-Benard Convection with No-Slip Boundary Conditions for the Velocity at the Critical Length Scales, (submitted).

  2. H. Liu, T. Sengul, S. Wang and P. Zhang, Dynamic transitions and pattern formations for Cahn-Hilliard model with long-range repulsive interactions, (submitted).

  3. T. Sengul and S. Wang, Pattern selection and dynamic transitions of magnetohydrodynamics equations, (submitted).

  4. H. Dijkstra, T. Sengul and S. Wang, Dynamic transitions of surface tension driven convection, Physica D: Nonlinear Phenomena 247 (2013), 7-17.

  5. T. Sengul and S. Wang, Pattern Formation in Rayleigh Benard Convection, Communications in Mathematical Sciences 11 (2013), no 1, 315-343.

  6. H. Liu, T. Sengul and S. Wang, Dynamic transitions for quasilinear systems and Cahn-Hilliard equation with Onsager mobility, Journal of Mathematical Physics 53 (2012), 023518.

  7. T. Sengul, An effective method for the existence of the global attractor of a nonlinear wave equation, Applied Mathematical E-Notes 7 (2007), 179-185.