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http://yadda.icm.edu.pl:80/baztech/element/bwmeta1.element.baztech-3894bf6a-d67b-4f4d-b801-826049382dc9

Czasopismo

Archives of Electrical Engineering

Tytuł artykułu

Description of matrix converter in frequency domain

Autorzy Borkowski, D.  Sobczyk, T. J. 
Treść / Zawartość
Warianty tytułu
Języki publikacji EN
Abstrakty
EN The paper presents abilities and advantages following from the use of the harmonicbalance method for analysis of steady state of a multiphase system with switching devices on example of a matrix converter. Switching elements are modelled as resistances with step-wise variable parameters, what allows to describe the converter by a linear infinite set of equations. The analysis in frequency domain is presented on example of the one-periodic control strategy. External systems were also added using the Thevenin method approach. The numerical calculation results of a linear equations set were verified by the variable structure method in a time domain and the numerical convergence was confirmed. Furthermore, the exemplary complex system was analysed using the cascade method and current waveforms were obtained.
Słowa kluczowe
EN harmonic balance method   atrix converter   requency domain  
Wydawca Polish Academy of Sciences, Committee on Electrical Engineering
Czasopismo Archives of Electrical Engineering
Rocznik 2013
Tom Vol. 62, nr 3
Strony 387--400
Opis fizyczny Bibliogr. 14 poz., wz., rys.
Twórcy
autor Borkowski, D.
  • Institute on Electromechanical Energy Conversion Cracow University of Technology Warszawska 24, 31-155 Kraków, Poland, dborkowski@pk.edu.pl
autor Sobczyk, T. J.
  • Institute on Electromechanical Energy Conversion Cracow University of Technology Warszawska 24, 31-155 Kraków, Poland, pesobczy@cyf-kr.edu.pl
Bibliografia
[1] Apap M. et al., Analysis and comparison of AC-AC matrix converter control strategies. Power Electronics Specialist Conference, PESC '03 3: 1287-1292 (2003).
[2] Borkowski D., Sobczyk T.J., Influence of Commutation Conditions on Steady States in Matrix Converter. Proceedings of EPNC (Electromagnetic Phenomena in Nonlinear Circuit) June 29-July 2, Dortmund and Essen, pp. 43-44 (2010).
[3] Fang Lin Luo, Zhi Yang Pan, Sub-Envelope Modulation Method to Reduce Total Harmonic Distortionof AC/AC Matrix Converters. Power Electronics Specialists Conference, pp. 1-6 (2006).
[4] Mahendran N., Gurusamy G., THD analysis of matrix converter fed load. Power Electronics and Drive Systems (PEDS), Taipei, pp. 828-832 (2009).
[5] Rodriguez J., Rivera M., Kolar J.W., Wheeler P.W., A Review of Control and Modulation Methodsfor Matrix Converters. IEEE Transactions on Industrial Electronics 59(1): 58-70 (2012).
[6] Sahoo A.K., Meenakshi J., Dash S.S., Thyagarajan T., Analysis and simulation of matrix converterusing PSIM. 7th Internatonal Conference on Power Electronics (ICPE '07), Daegu, pp. 414-419 (2007).
[7] Sienko T., Szczepanik J., Sobczyk T.J., Voltage Phase Controller for Power Systems. Proc. of 9th Int. Conf. Electrical Power Quality and Utilisation, Barcelona, pp. 1-6 (2007).
[8] Sienko T., Sobczyk T.J., An algorithm of matrix converter control. Polish patent PL - 204643, (2003).
[9] Sobczyk T., Watler M., A new control strategy for the matrix converter. Proc. of Int. Power Electronics Conf., IPEC-Tokyo 2: 923-928 (2000).
[10] Sobczyk T.J., Control strategy of matrix converters. Proceedings of European Conf. on Power Electronics and Applications (EPE) 4: 93-97 (1993).
[11] Sobczyk T.J., Voltage-current equations of power electronic matrix converter in frequency domain. Archives of Electrical Engineering LI(1): 105-114 (2002).
[12] Sobczyk T.J., Borkowski D., Application of Matrix Converter for Power Flow Control in a TransmissionLine. Proc. of Power Tech, Lausanne 138: 1823-1828 (2007).
[13] Wheeler P.W., Matrix Converters: A Technology Review. IEEE Transactions on Industrial Electronics 49(2): 276-288 (2002).
[14] Yuanyuan Sun, Ke Zhu, Dahai Zhang, Harmonic Analysis of Systems with AC/DC Converters. Power and Energy Engineering Conference (APPEEC), Asia-Pacific, pp. 1-4 (2010).
Kolekcja BazTech
Identyfikator YADDA bwmeta1.element.baztech-3894bf6a-d67b-4f4d-b801-826049382dc9
Identyfikatory
DOI 10.2478/aee-2013-0031