Control of Antenna Azimuth Position using Fractional order Lead Compensator

  • Authors

    • E Govinda Kumar
    • R Prakash
    • S Rishivanth
    • S A. Anburaja
    • A Gopi Krishna
    2018-04-25
    https://doi.org/10.14419/ijet.v7i2.24.12023
  • Control of Antenna Azimuth Position, fraction order calculus, fractional order lead compensator, lead compensator, PI controller.
  • This paper addresses the position control of antenna azimuth using proportional and integral (PI) controller and lead compensators. The fractional order calculus plays an important role for designing the robust control. The fractional order lead compensator is proposed for enhancing the closed loop performance of azimuth position control of antenna system. From the comparison of the closed loop responses, the proposed lead compensator delivers a superior closed loop performance when compared with PI controller and lead compensator.

     

  • References

    1. [1] Temelkovskia.B and Achkoskia.J (2014) Modeling and Simulation of Antenna Azimuth Position Control System, International Journal of Multidisciplinary and Current Research, 4, pp. 254-257.

      [2] Nise N.S(2007) Control Systems Engineering, (With CD). John Wiley & Sons.

      [3] Xuan.L , Estrada.J ,DiGiacomandrea.J(2009) Antenna Azimuth Position Control System Analysis and Controller Implementation, Engineers Design Project , 2009.

      [4] Okumus.H.I, Sahin.E, and Akyazi.O (2012), Antenna azimuth position control with classical PID and fuzzy logic controllers. International Symposium on In Innovations in Intelligent Systems and Applications (INISTA), IEEE, pp. 1-5.

      [5] Pavlica V and Vladimir D,(1998), An application of PID-fuzzy hybrid controller, Proceedings of IEEE International Conference, vol.1, pp. 629 – 632.

      [6] Govinda Kumar, E. and Arunshankar, J(2017), Control of nonlinear two-tank hybrid system using sliding mode controller with fractional-order PI-D sliding surface.Computers & Electrical Engineering , doi.org/10.1016/j.compeleceng

      [7] Roy P and Roy BK, (2016) ,Fractional order PI control applied to level control in coupled two tank MIMO system with experimental validation. Control Eng Pract vol. 48, pp. 119–35.

      [8] Sundaresan K.R and Krishnaswamy R.R, (1978) Estimation of time delay, time constant parameters in time, frequency and Laplace domains, The Canadian Journal of Chemical Engineering, vol. 56, no. 2, pp.257-262.

      [9] Govinda Kumar E and Manoharan S, (2013), Enhancement of the PID controller performance of Horizontal Tank Process. International journal of Simulation, Systems, Science and Technology, vol. 14, no.5, pp.27-33, 2013.

      [10] Govinda Kumar E, Mithunchakravarthi B and Dhivya N, (2014), Enhancement of PID Controller Performance for a Quadruple Tank Process with Minimum and Non-Minimum Phase Behaviors, Procedia Technology, vol. 14, pp. 480-489.

      [11] Ziegler J.G and Nichols N.B, (1942) ,Optimum settings for automatic controllers,Transactions of ASME, vol. 64, pp. 759–768.

      [12] Govinda Kumar E and Gowthaman E, (2017), Cascade PID-Lead Compensator Controller for Non-overshoot Time Responses of unstable system. Energy Procedia, vol. 117, pp.708-715.

      [13] Vinagre B.M ,Monje C.A, Calderon, A.J, and Suarez, J.I, (2007) ,Fractional PID controllers for industry application: A brief introduction, J. Vib. Control, 2007, vol. 13, pp.1419–1429.

      [14] Biswas A, Das S ,Abraham A and Dasgupta S, (2009), Design of fractional-order PIλDμ controllers with an improved differential evolution, Eng. Appl. Artif. Intell. vol. 22, pp. 343–350.

      [15] Zamani, M, Karimi-Ghartemani, M., Sadati, N., and Parniani, M., 2009 Design of fractional order PID controller for an AVR using particle swarm optimization’, Control Eng. Pract., vol. 17, pp. 1380–1387.

      [16] Fabrizio P and Visioli A, (2016), On the fragility of fractional-order PID controllers for FOPDT processes. ISA Transactions, vol. 60, pp.228–243.

      [17] Vu, T.N.L and Lee M, (2013), Analytical design of fractional-order proportional-integral controllers for time-delay processes. ISA transactions, vol. 52, no. 5, pp.583-591.

      [18] Chen Y.Q, Petras I and Xue D, (2009) ,Fractional Order Control - A Tutorial, American Control Conference, pp. 1397-1411.

      [19] Xue D, Chen Y.Q and Atherton D.P, (2007) Linear Feedback Control Analysis and Design with MATLAB, Advances in Design and Control, SIAM.

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    Govinda Kumar, E., Prakash, R., Rishivanth, S., A. Anburaja, S., & Gopi Krishna, A. (2018). Control of Antenna Azimuth Position using Fractional order Lead Compensator. International Journal of Engineering & Technology, 7(2.24), 166-171. https://doi.org/10.14419/ijet.v7i2.24.12023