Chernet Tuge Deressa

 Chernet Tuge Deressa


Mathemtices Department

  • Title: Dr.
  • Full Name:  Chernet Tuge Deressa
  • Nationality: Ethiopian
  • Academic Rank: Associate Professor
  • College/institute: College of Natural Sciences
  • Department: Mathematics
  • Field of specialization: Mathematics (Modelling and Control of Dynamical Systems )
  • Research interest:
  • Modelling Dynamics
  • Control of Dynamic systems
  • Stability and Bifurcation analysis of Dynamic systems
  • Fractional differential Equations and applications
  • Mathematics Education
  • Publications:
  1.  Deressa CT, Duressa GF, Investigation of the dynamics of COVID-19 with SEIHR nonsingular and nonlocal kernel fractional model. International Journal of Modelling and Simulation. 2021 Dec 27:1-20.  DOI: 10.1080/02286203.2021.2012636 
  2. Rezapour S, Deressa CT, Etemad S. On a Memristor-Based Hyperchaotic Circuit in the Context of Nonlocal and Nonsingular Kernel Fractional Operator. Journal of Mathematics. 2021 Oct 25;2021.


  1. Etemad S, Tellab B, Deressa CT, Alzabut J, Li Y, Rezapour S. On a generalized fractional boundary value problem based on the thermostat model and its numerical solutions via Bernstein polynomials. Advances in Difference Equations. 2021 Dec;2021(1):1-20.


  1. Rezapour S, Tellab B, Deressa CT, Etemad S, Nonlaopon K. HU-Type Stability and Numerical Solutions for a Nonlinear Model of the Coupled Systems of Navier BVPs via the Generalized Differential Transform Method. Fractal and Fractional. 2021 Dec;5(4):166.


  1. Deressa CT, Etemad S, Rezapour S. On a new four-dimensional model of memristor-based chaotic circuit in the context of nonsingular Atangana–Baleanu–Caputo operators. Advances in Difference Equations. 2021 Dec;2021(1):1-24.


  1. Deressa CT, Etefa DT. Parameter based stability analysis of generalized mathematical model with delay of competition between two species. Applied Mathematics and Computation. 2021 Apr 1;394:125791. (Q1 journal)


  1. Deressa CT, Duressa GF. Analysis of Atangana–Baleanu fractional-order SEAIR epidemic model with optimal control. Advances in Difference Equations. 2021 Dec;2021(1):1-25. (Q2 Journal)


  1. Deressa CT, Mussa YO, Duressa GF. Optimal control and sensitivity analysis for transmission dynamics of Coronavirus. Results in Physics. 2020 Dec 1;19:103642. (Q2 Journal)
  2. Deressa CT, Duressa GF. Modeling and Optimal Control Analysis of Transmission Dynamics of COVID-19: The Case of Ethiopia. Alexandria Engineering Journal. 2020 Oct 9. (Q1 journal)


  1. Mitiku D., and Chernet T.Boundary Layer flow over a moving horizontal plate in a moving fluid with the presence of Thermal Radiation.// Ethiop. J. Educ. & Sc. Vol. 13 No. 2 March, 2018. Pp.83-96.
  1. Chernet T., and Natinael G. Stability Analysis of Dynamics of Variable Mass System.//Assian Journal of Applied Science and Technology (AJAST). Vol.1,issue 9, 19November,2017. Pp305-313.
  2. Chernet T., and Mitiku D. Stability Analysis of Delayed Cournot Model in the sense of Lyapunov. // Ethiop. J. Educ. & Sc. Vol. 12 No. 2 March, 2017.Pp.67-80.

  3. Chernet T. D. and Habtamu G. Assessment of teachers’ beliefs and their problem solving views in the teaching and learning of mathematics in second cycle primary schools (Grades 5-8): The case of Oromia regional state, Ethiopia.//International Journal of Current Research, September, 2016. Volume 08, issues 09, Pp: 39334-39349.

  4. Chernet T. D. Investigation of Nonholonomic Mechanics,Vakonomic Mechanics and Chetaev Method in Modeling constrained Dynamic Systems. // Ethiop. J. Educ. & Sc. Vol. 11 No. 1 September, 2015.Pp.21-37.

  1. Mukharlyamov R.G., Chernet T. D Stabilization of redundantly constrained dynamic system. // Bulletin of PFUR. Series Mathematics, Information Science, Physics. 2015. №1.Pp. 60-72.

  2. Mukharlyamov R.G., Chernet T. D Dynamic equations of controlled mechanical system with redundant holonomic constraints. //Herald of Kazan technological University. 2014. Т.17. №.11. Pp.236-243.

  3. Chernet T. D Trajectory tracking control of programmed motion in Second Order nonholonomic systems. // Bulletin of PFUR. Series Mathematics, Information Science, Physics.2014. №4. Рр.95-105.

  4. Chernet T. D. Constructing dynamic equations of constrained mechanical systems. // Bulletin of PFUR. Series Mathematics, Information Science, Physics. 2013. №3. Pp. 92-104.

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