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Personal Information

Name:     Kemal Cem Yılmaz
Address:  Department of Mathematics, Office 116,
          İzmir Institute of Technology,
          Gülbahçe Village, Urla, 35430, İzmir, Türkiye.
Phone:    +90 232 750 77 66 (office)
E-mail:   cemyilmaz [at] iyte.edu.tr (institutional)

Education

B.Sc. in Mathematics at Celal Bayar University with honor degree (August, 2013)

M.Sc. in Mathematics at İzmir Institute of Technology (December, 2016)
      Thesis Title: ‘Finite Element Based Stabilized Methods for Time Dependent Convection--Diffusion Equation and Their Analysis’
      Supervisor:    Prof. Dr. Gamze Tanoğlu (IzTech)

Ph.D. in Mathematics at İzmir Institute of Technology (December, 2022)
      Thesis Title: ‘Boundary Feedback Stabilization of Some Evolutionary Partial Differential Equations’
      Supervisor:    Assoc. Prof. Dr. Türker Özsarı (Bilkent U.), Assoc. Prof. Dr. Ahmet Batal (IzTech)

Work Experience

January 2015 to December 2022, research and teaching assistant at the Department of Mathematics of İzmir Institute of Technology.
December 2022 to present, research associate at the Department of Mathematics of İzmir Institute of Technology.

Research Interests

My research focuses mainly on the following areas: Here is the link that I detail my scientific activities.

Teaching

I have taught several undergraduate level courses over the past years. You can click here to see the complete list of these courses by years. (For students) The link also provides some course documents such as course syllabus, solution keys of exams, lecture notes (soon, in Turkish).

A Kinda Different Control Problem

My cat

I work on control theory, trying to steer dynamics toward desired states. My cat Patia (her name is inspired by Hypatia), however, has a different control objective: making her food supply blow up. That is, let \(u(x,t)\) denote the food density at location \(x\) in the house at time \(t\). Let \( \omega \) be a small subregion of the house containing her food bowl. Her objective is to design a control law that guarantees the existence of a finite time \(\tau > 0\) —preferably not too far in the future— such that the “controlled” food density satisfies \(\|u(\cdot,t)\|_{L^1(\omega)} \to \infty\) as \(t \to \tau^-\).

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