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Pemodelan Arus Stator Motor Induksi Tiga Fasa dengan Metode Gear
Abstract
ABSTRAK
Penelitian ini mendiskusikan proses dan hasil implementasi pemodelan arus stator motor induksi tiga fasa dengan metode Gear. Tujuan penelitian ini adalah menghasilkan program simulasi motor listrik yang mampu menampilkan karakteristik dinamik arus stator motor induksi tiga fasa. Metodologi penyelesaian penelitian ini dimulai dari ide dasar, studi literature, perancangan, pembuatan dan pengujian software. Penerapan metode Gear dibuat dengan bahasa Python. Hasil simulasi arus stator yang diamati pada kondisi transien dan tunak, yaitu nilai maksimum, nilai minimum, waktu transisi dan nilai peak-to-peak. Hasil simulasi tersebut dibandingkan dengan hasil simulasi menggunakan modul solver ODE15 yang tersedia pada Matlab. Simulator yang dibuat dapat mensimulasikan perilaku dinamik motor induksi tiga fasa dengan perbedaan 1,5 %, 0,93 % dan 1,5 % secara berturut-turut untuk arus stator fasa-a, arus stator fasa-b dan arus stator fasa-c.
Kata kunci: model dinamik, motor induksi, metode Gear, ODE15
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ABSTRACT
This study discusses the process and results of implementing the stator current modeling of the three-phase induction motor using the Gear method. This study aims to produce an electric motor simulation program that can display the dynamic characteristics of the stator current of a three-phase induction motor. The methodology of completing this research is the basic idea, literature study, design, creation, and software testing. The application of the Gear method is made with the Python programming language. Stator current simulation results are observed in transient and steady conditions, namely the maximum value, minimum value, transition time, and peak-to-peak value. The simulation results are compared with the simulation results using the ODE15 solver module available in Matlab. The simulator created can simulate the dynamic behavior of the stator current of a three-phase induction motor with a difference of 1.5%, 0.93%, and 1.5% respectively for phase-a, phase-b, and phase-c.
Keywords: dynamic model, induction motor, Gear method, ODE15
Keywords
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Aleck, W. L. (2017). Simulink/MATLAB Dynamic Induction Motor Model for Use as A Teaching and Research Tool. international journal of soft computing and engineering (IJSCE), 3 (4), 102-107.
Bélanger, J., & Paquin, J.-N. (2010). The What, Where and Why of Real-Time Simulation. Planet Rt, 1 (1), 25-29.
Boldea, I., Tutelea, L., & Klumpner, C. (2001). Artificial Loading Of Induction Machines: AReview. In Workshop On Electrical Machines Parameters, 9-14.
Boora, S., Agarwal, S., & Sandhu, K. (2013). Dynamic dq Axis Modeling of Three-Phase Asynchronous Machine Using Matlab. International journal of advanced research in electrical, electronics and instrumentation engineering, 2 (8), 3942-3951.
Dorjsuren, Y., Tumenbayar, L., & J.Tsevegmid. (2015). Three-Axis Dynamic Modeling of Induction Motor. International Journal of Mathematical Models and Methods In Applied Sciences , 9, 527-536.
Esfandiari, R. S. (2017). Numerical Methods For Engineers and Scientists Using MATLAB®. Florida: Crc Press.
Griffiths, G. W. (2016). Numerical Analysis Using R. United Kingdom: Cambridge University Press.
Kocabas, D. A., Salman, E., & Atalay, A. K. (2011). Analysis Using DQ Transformation Of A Drive System Including Load And Two Identical Induction Motors. In 2011 IEEE International Electric Machines & Drives Conference (IEMDC) (ppl. 1575-1578).
Kulikov, G. Y. (2013). Cheap Global Error Estimation In Some Runge–Kutta Pairs. IMA Journal of Numerical Analysis, 33 (1), 136-163.
Lyshevski, S. E. (2008). Ectromechanical Systems and Devices. Florida: CRC Press.
Menghal, P. M., & Laxmi, A. J. (2014). Dynamic modeling, simulation & analysis of induction motor drives. International Conference on Science Engineering and Management Research (ICSEMR) (hal. 1-7).
Mulyono, N. &. (2018). Implementasi Pemodelan Arus dan Putaran Motor Induksi Tiga Fasa Dengan Metoda Rungke-Kutta Orde Empat Berbasis Rashberry PI. Industrial Research Workshop and National Seminar, 9, hal. 386-395. Bandung.
Omale, D. O. (2014). Mathematical Analysis of Stiff and Non-Stiff Initial Value Problems of Ordinary Differential Equation Using Matlab. International journal of scientific & engineering research, 49-59.
Phukon, L. J. (2015). Generalized Matlab Simulink Model of a Three Phase Induction Motor. International Journal of Innovative Research in Science, Engineering and Technology, 4 (5), 2926-2934.
Rahmouni, W. &. (2017). Transient Stability Analysis Of The IEEE 39-Bus Power System Using Gear and Block Methods. In 2017 5th International Conference on Electrical Engineering-Boumerdes (ICEE-B) (hal. 1-6).
Rath, G., Harker, M., & Zaev, E. (2017). Direct numerical solution of stiff ODE Systems In Optimal Control. in 2017 6th Mediterranean Conference on Embedded Computing (MECO) (hal. 1-5).
Shampine, L. F., & Reichhel, M. W. (1997). The Matlab Ode Suite. SIAM Journal On Scientific Computing, 18 (1), 1-22.
Shampine, L. F., Watfs, H. A., & Davenport, S. M. (1979). Solving Nonstiff Ordinary Differential Equations—The State of The Art. SIAM journal On Scientific Computing, 18 (3), 376-411.
DOI: https://doi.org/10.26760/elkomika.v8i3.657
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ISSN (print) : 2338-8323 | ISSN (electronic) : 2459-9638
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