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Tytuł artykułu

Currents’ Physical Components (CPC) concept: a fundamental of Power Theory

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Warianty tytułu
EN
Koncepcja Składowych Fizycznych Prądu – fundamentalna teoria mocy
Języki publikacji
PL
Abstrakty
PL
Artykuł jest wprowadzeniem do najbardziej obecnie zaawansowanej teorii mocy systemów elektrycznych z niesinusoidal-nymi przebiegami prądu i napięcia, wraz z podstawami ich kompensacji, opartej na koncepcji Składowych Fizycznych Prądu (Currents’ Physical Components – CPC). Obejmuje on układy jednofazowe oraz niezrównoważone układy trójfazowe, zasilane trójprzewodowo, z liniowymi odbiornikami stacjonarnymi (LTI) oraz z odbiornikami generującymi harmoniczne prądu (HGL).
EN
The paper introduces Readers to currently the most advanced power theory of electric systems with nonsinusoidal voltages and currents, along with fundamentals of their compensation, based on the concept of Currents’ Physical Components (CPC). It includes single-phase systems and unbalanced three-phase systems with linear, time-invariant (LTI) and harmonic generating loads (HGLs).
Rocznik
Strony
28--37
Opis fizyczny
Bibliogr. 38 poz., rys., wykr.
Twórcy
autor
  • Departament of Electrical and Computer Engineering Louisianan State University, Baton Rouge, USA, lsczar@cox.net
Bibliografia
  • [1] Steinmetz Ch.P., Does Phase Displacement Occur in the Current of Electric Arcs? (In German), (1892), ETZ, 587.
  • [2] Lyon W.V., Reactive Power and Unbalanced Circuits, Electri-cal World, (1920), 1417-1420.
  • [3] Buchholz F., Die Drehstromscheinleistung bei Unglaichma-iger Belastung der drei Zweige, (1922), Licht und Kraft, 9-11.
  • [4] Budeanu C.I., Puissances Reactives et Fictives, Institut Romain de l'Energie, (1927), Bucharest.
  • [5] Fryze S., Active, Reactive and Apparent Power in Circuts with Nonsinusoidal Voltages and Currents, (in Polish) Przegląd Elektrotechniczny, (1931), z.7, 193-203, z.8, 225-234, (1932), z.22, 673-676.
  • [6] Quade W., Uber Wechselstrome mit beliebiger Kurvenform in Dreiphasensystemen, Archiv fur Elektr., 28 (1934), 798-809.
  • [7] Rosenzweig I., Symbolic Multidimensional Approach to Analy-sis of Multiphase Systems (in Polish), Czasopismo Technicz-ne, (1939), 6-11.
  • [8] Shepherd W., Zakikhani P., Suggested Definition of Reactive Power for Nonsinusoidal Systems, Proc. IEE, 119 (1972), No.9, 1361-1362.
  • [9] Depenbrock M., Wirk- und Blindleistung, ETG-Fachtagung "Blindleistung", (1979), Aachen.
  • [10] Kusters N.L., Moore W.J.M., On the Definition of Reactive Power Under Nonsinusoidal Conditions, IEEE Trans. Pow. Appl. Syst., PAS-99 (1980), No.3, 1845-1854.
  • [11] Czarnecki L.S., Additional Discussion to "On the definition of reactive rower under nonsinusoidal conditions," IEEE Trans. on Power and Syst., PAS-102 (1983), No.4, 1023-1024.
  • [12] Czarnecki L.S., Considerations on the Reactive Power in Non-sinusoidal Situations, IEEE Trans. Instr. Meas., IM-34 (1984), No.3, 399-404.
  • [13] Akagi H., Kanazawa Y., Nabae A., Instantaneous Reactive Power Compensators Comprising Switching Devices without Energy Storage Components, IEEE Trans. IA, IA-20 (1984), No.3, 625-630.
  • [14] Czarnecki L.S., What is Wrong with the Budeanu Concept of Reactive and Distortion Powers and Why It Should be Aban-doned, IEEE Trans. Instr. Meas., IM-36 (1987), No.3, 834-837.
  • [15] Czarnecki L.S., Orthogonal Decomposition of the Current in a Three-Phase Non-Linear Asymmetrical Circuit with Nonsinu-soidal Voltage, IEEE Trans. IM., IM-37 (1988), No.1, 30-34.
  • [16] Czarnecki LS., Reactive and Unbalanced Currents Compen-sation in Tthree-phase Circuits Under Nonsinusoidal Condi-tions, IEEE Trans. IM, IM-38 (1989), No.3, 754-459.
  • [17] Czarnecki L.S., Swietlicki T., Powers in Nonsinusoidal Net-works, Their Analysis, Interpretation and Measurement, IEEE Trans. Instr. Measur., IM-39 (1990), No.2, 340-344.
  • [18] Czarnecki L.S., Scattered and Reactive Current, Voltage, and Power in Circuits with Nonsinusoidal Waveforms and Their Compensation, IEEE Trans. IM, 40 (1991), No.3, 563-567.
  • [19] Czarnecki L.S., Minimization of Unbalanced and Reactive Cur-rents in Three-Phase Asymmetrical Circuits with Nonsinusoi-dal Voltage, Proc. IEE Pt. B, 139 (1992), No.4, 347-354.
  • [20] Depenbrock M., The FDB-method, a Generalized Applicable Tool for Analyzing Power Relations, IEEE Trans. on Power Deliv., 8 (1993), No.2, 381-387.
  • [21] Czarnecki L.S., Hsu M.S., Thyristor Controlled Susceptances for Balancing Compensators Operated under Nonsinusoidal Conditions, Proc. IEE Pt. B, 141 (1994), No.4, 177-185.
  • [22] Czarnecki L.S., Power Theory of Electrical Circuits with Quasi-Periodic Waveforms of Voltages and Currents, Europ. Trans. on Electrical Power, ETEP, 6 (1996), No.5, 321-328.
  • [23] Czarnecki L.S., Hsu S.M., Chen G., Adaptive Balancing Com-pensator, IEEE Trans. Pov. Del., 10 (1996), No.3, 1663-1669.
  • [24] Czarnecki L.S., Chen G., Staroszczyk Z., Application of Runn-ing Quantities for Control of an Adaptive Hybrid Compensator, Europ. Trans., Elect. Power, ETEP, 6 (1996), No.5, 337-344.
  • [25] Czarnecki L.S., Budeanu and Fryze: Two Frameworks for In-tepreting Power Properties of Circuits with Nonsinusoidal Vol-tages and Currents, Archiv fur Elektrot., 81 (1997), No.2, 5-15.
  • [26] The New IEEE Standard Dictionary of Electrical and Electro-nics Terms, (1997), IEEE Inc., New York.
  • [27] Czarnecki L.S., Energy flow and power phenomena in elec-trical circuits: illusions and reality, Archiv fur Elektrotechnik, 82 (1999), No.4, 10-15.
  • [28] Czarnecki L.S., Circuits with Semi-Periodic Currents: Main Features and Power Properties, Europ. Trans. on Electr. Power, ETEP, 12 (2002), No.1, 41-46.
  • [29] Depenbrock M., Staudt V., Wrede H., Theoretical Investigation of Original and Modified Instantaneous Power Theory Applied to Four-Wire Systems, IEEE Trans. on Ind. Appl., 39 (2003), No.4, 1160-1167.
  • [30] Tenti P., Mattavelli P., A Time-domain Approach to Power Terms Definitions under Non-sinusoidal Conditions, 6th Int. Workshop on Power Definitions and Measurement under Non-Sinusoidal Conditions, (2003), Milan, Italy.
  • [31] Czarnecki L.S., On some misinterpretations of the Instantane-ous Reactive Power p-q Theory, IEEE Trans. on Power Elec-tronics, 19 (2004), No.3, 828-836.
  • [32] Czarnecki L.S., Could Power Properties of Three-Phase Sys-tems be Described in Terms of the Poynting Vector? IEEE Trans. on Power Delivery, 21 (2006), No.1, 339-344.
  • [33] Firlit A., Current’s Physical Components Theory and p-q Power Theory in the Control of the Three-Phase Shunt Active Power Filter, 7th Int. Workshop on Power Definitions and Meas. under Non-Sinusoidal Conditions, (2006), Cagliari, Italy.
  • [34] Ginn III H.L., A Hybrid Reference Signal Generator for Active Compensators, Int. Workshop on Power Definitions and Meas. under Non-Sinusoidal Conditions, (2006) Cagliari, Italy.
  • [35] Czarnecki L.S., Physical Interpretation of the Reactive Power in Terms of the CPC Power Theory, Electrical Power Quality and Utilization Journal, XIII (2007), No.1, 89-95.
  • [36] Czarnecki L.S., Quasi-instantaneous Generation of Reference Signals for Hybrid Compensator Control, Electrical Power Quality and Utilization Journal, XIII (2007), No.2, 33-38.
  • [37] Czarnecki L.S., Pearce S. E., Compensation Objectives and CPC–based Generation of Rreference Signals for Shunt Swit-ching Compensator Control, is to be printed in IET Power Electronics, 1 (2008), No.1.
  • [38] Czarnecki L.S., Effect of Supply Voltage Harmonics on IRP - based Switching Compensator Control, is to be printed in IEEE Trans. on Power Electronics, (2008).
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-article-BPOC-0043-0014
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