Energy Saving for Separately Excited DC Motor via Optimization Method
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Abstract
The paper presents the comparison results about the energy saving of separately excited DC motor. The conventional and optimization methods are concerned for this comparison. The optimization method is applied to calculate the appropriate field current for loss minimization or energy saving. The experimental results show that the drive approach using the optimization method can save the energy consumed by the motor to 85.92% in maximum.
Article Details
How to Cite
[1]
หอมจันทร์ จ., อารีรักษ์ ก., อารีรักษ์ ธ., and อารีรักษ์ ก., “Energy Saving for Separately Excited DC Motor via Optimization Method”, sej, vol. 14, no. 2, pp. 37–47, Sep. 2019.
Section
Research Articles
Copyright belongs to Srinakharinwirot University Engineering Journal
References
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[6] S. Udomsuk, K-L. Areerak, and K-N. Areerak, “The Energy Saving for Separately Excited DC Motor Drive via Model Based Method,” J Electr Eng Technol (JEET), Vol. 11, pp. 470-479, 2015.
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[14] D. Puangdownreong, T. Kulworawanichpong and S. Sujitjorn, “Finite convergence and performance evaluation of adptive tabu search,” in knowledge-Based Intelligent Information and Engineering Systems, Vol. 3215 of Lecture Notes in Computer Science, M.G. Negoita, R.J. Howlett and L.C. Jain, Ed. Heidelberg: Springer, pp. 710-717, 2004.
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[16] D. Puangdownreong, S. Sujitjorn and T. Kulworawanichpong, “convergence analysis of adaptive tabu search,” Science Asia Journal of the Science Society of Thailand, Vol. 30, No. 2, pp. 183-190, 2004.
[17] S. Sujitjorn, T. Kulworawanichpong, D. Puangdownreong and K-N. Areerak, “Adaptive Tabu Search and Applications in Engineering Design,” in Integrated Intelligent Systems for Engineering Design.,Zha and R.J. Howlett, Ed. Amsterdam, The Netherlands: ISO Press, pp. 233-257, 2006.
[18] S. Sujitjorn, J. Kluabwang, D. Puangdownreong and N. narasiri “Adaptive tabu search management agent,” The ECTI Trans. on Electrical Engineering, Electronics, and Communications., Vol. 7, No. 2, pp. 1-10, 2009.
[19] J. Kluabwang, D. Puangdownreong and S. Sujitjorn, “Multipath adaptive tabu search for a vehicle control problem,” Journal of Applied Mathematics, Vol. 2012, pp.1-20, 2012.
[20] จีรวรรณ หอมจันทร์, กองพล อารีรักษ์, ธิดารัตน์ อารีรักษ์ และกองพัน อารีรักษ์. การระบุเอกลักษณ์พารามิเตอร์กำลังงานสูญเสียของมอเตอร์ไฟฟ้ากระแสตรงชนิดแยกกระตุ้น. การประชุมวิชาการทางวิศวกรรมไฟฟ้า ครั้งที่ 40, ชลบุรี, 15 - 17 พฤศจิกายน 2560, ฉบับที่ 2, หน้า 447 - 450.
[21] A. Kusko, and D. Galler, “Control Means for Minimization of Losses in AC and DC Motor Drives,” IEEE Transactions on Industry Applications, Vol. IA-19, No. 4, pp. 561-570, 1983.
[22] S. Jean, and P. Tignol, “Galois’ Theory of algebraic Equations,” World Scientific, 2001.
[2] C. De Angelo, G. Bossio, and G. Garcia, “Loss Minimization in DC Motor Drives,” IEEE International Electric Machines and Drives Conference. IEMDC'99., Vol. 4, No. 2, pp. 701-703, 9-12 May. 1999.
[3] S. C. Hong, and M. H. Park, “Microprocessor – based optimal efficiency drive of separately excited dc motor,” Proc. 1984 IEEE TENCON., pp. 126-128, 1984.
[4] N. Margaris, and T. Goutas, Z. Doulgeri, and A. Paschali, “Loss Minimization in DC Drives,” IEEE Transaction on Industrial Electronics., Vol. 38, No. 5, pp. 328-336, 1991.
[5] E. S. Sergaki, G. S. Stavrakakis, and A. D. Pouliezos, “Optimal Robot Speed Trajectory by Minimization of the Actuator Motor Electromechanical Losses,” Journal of Intelligent and Robotic Systems, Vol. 33, pp. 187-207, 2002.
[6] S. Udomsuk, K-L. Areerak, and K-N. Areerak, “The Energy Saving for Separately Excited DC Motor Drive via Model Based Method,” J Electr Eng Technol (JEET), Vol. 11, pp. 470-479, 2015.
[7] P. F. Ryff, “ELECTRIC MACHINERY,” Prentice Hall, New Jersy, 1994.
[8] S. A. Nasar, “Electric Machine and Power Systems,” McGraw-Hill, New York, 1995.
[9] S. J. Chapman, “ELECTRIC MACHINERY FUNDAMENTALS,” McGraw-Hill, Boston, 1999.
[10] Toro, V. D., “Basic Machines,” NJ : Prentic-Hill, 1990.
[11] G. Bertotti, “Hysteresis in magnetism : for physicists, materials scientists, and engineers,” Academic Press, 1998.
[12] S. A. Nasar, “Electric Machine and Power Systems,” New York: McGraw-Hill, 1995.
[13] A. Kusko, and M. T. Thompson, “Power quality in electrical systems,” McGraw-Hill, 2007.
[14] D. Puangdownreong, T. Kulworawanichpong and S. Sujitjorn, “Finite convergence and performance evaluation of adptive tabu search,” in knowledge-Based Intelligent Information and Engineering Systems, Vol. 3215 of Lecture Notes in Computer Science, M.G. Negoita, R.J. Howlett and L.C. Jain, Ed. Heidelberg: Springer, pp. 710-717, 2004.
[15] T. Kulworawanichpong, D. Puangdownreong and S. Sujitjorn, “Finite convergence of adaptive tabu search,” ASEAN Journal on Science and Technology for Development, Vol. 21, No. 2-3, pp. 103-115, 2004.
[16] D. Puangdownreong, S. Sujitjorn and T. Kulworawanichpong, “convergence analysis of adaptive tabu search,” Science Asia Journal of the Science Society of Thailand, Vol. 30, No. 2, pp. 183-190, 2004.
[17] S. Sujitjorn, T. Kulworawanichpong, D. Puangdownreong and K-N. Areerak, “Adaptive Tabu Search and Applications in Engineering Design,” in Integrated Intelligent Systems for Engineering Design.,Zha and R.J. Howlett, Ed. Amsterdam, The Netherlands: ISO Press, pp. 233-257, 2006.
[18] S. Sujitjorn, J. Kluabwang, D. Puangdownreong and N. narasiri “Adaptive tabu search management agent,” The ECTI Trans. on Electrical Engineering, Electronics, and Communications., Vol. 7, No. 2, pp. 1-10, 2009.
[19] J. Kluabwang, D. Puangdownreong and S. Sujitjorn, “Multipath adaptive tabu search for a vehicle control problem,” Journal of Applied Mathematics, Vol. 2012, pp.1-20, 2012.
[20] จีรวรรณ หอมจันทร์, กองพล อารีรักษ์, ธิดารัตน์ อารีรักษ์ และกองพัน อารีรักษ์. การระบุเอกลักษณ์พารามิเตอร์กำลังงานสูญเสียของมอเตอร์ไฟฟ้ากระแสตรงชนิดแยกกระตุ้น. การประชุมวิชาการทางวิศวกรรมไฟฟ้า ครั้งที่ 40, ชลบุรี, 15 - 17 พฤศจิกายน 2560, ฉบับที่ 2, หน้า 447 - 450.
[21] A. Kusko, and D. Galler, “Control Means for Minimization of Losses in AC and DC Motor Drives,” IEEE Transactions on Industry Applications, Vol. IA-19, No. 4, pp. 561-570, 1983.
[22] S. Jean, and P. Tignol, “Galois’ Theory of algebraic Equations,” World Scientific, 2001.