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Lifting based compression algorithm for power system signals

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Warianty tytułu
Języki publikacji
EN
Abstrakty
EN
The paper concerns the problem of power system signals compression with possible application in system monitoring and control. The proposed compression algorithm for power system signals ensures efficient use of available storage memory or communication channel bandwidth. It is shown that while preserving good quality, compression ratios from 20 in case of highly distorted waveforms to 340 for slightly distorted sinusoidal waves can be achieved. The presented results were evaluated with a specially prepared representative database of field-recorded electric signals. For signal decorrelation lifting implementation of wavelet transform in the compression algorithm was used. The influence of sampling frequency, length of data frame, type of wavelet function, number of wavelet decomposition stages and quantization level on the compression ratio and compression quality was investigated.
Rocznik
Strony
69--83
Opis fizyczny
Bibliogr. 23 poz., rys., wykr.
Twórcy
autor
  • AGH University of Science and Technology, Measurement & Instrumentation Department, Kraków, Poland, kduda@agh.edu.pl
Bibliografia
  • 1. Phadke A.G., Thorp J. S.: “History And Applications of Phasor Measurements”, Power Systems Conference and Exposition, Oct. 29 - Nov. 1 2006, pp. 331-335.
  • 2. IEC 61000-4-7, Electromagnetic Compatibility (EMC) - Part 4: Testing and Measurement Techniques Section 7: General Guide on Harmonics and Interharmonics Measurements and Instrumentation, for Power Supply Systems and Equipment Connected Thereto, IEC, Geneva, Switzerland, 2002.
  • 3. IEEE Recommended Practice for Monitoring Electric Power Quality, IEEE Std 1159-1995, June 14, 1995.
  • 4. http://grouper.ieee.org/groups/1159/2/testwave.html
  • 5. Salomon D.: Data Compression: The Complete Reference, 3rd Edition, Springer, 2004.
  • 6. Tinku A., Ping-Sing T.: JPEG2000 Standard for Image Compression Concepts, Algorithms and VLSI Architectures, Wiley & Sons, 2005.
  • 7. Daubechies I.: Ten Lectures on Wavelets, SIAM, Philadelphia, Pennsylvania, 1992.
  • 8. Mallat S.: A wavelet tour of signal processing, Academic Press 1998.
  • 9. Coifman R. R., Wickerhauser M. V.: “Entropy-based algorithms for best basis selection”, IEEE Trans. on Inf. Theory 1992, vol. 38, no. 2, pp. 713-718.
  • 10. Zhitao L., Dong Y. K., Pearlman W. A.: “Wavelet compression of ECG signals by the set partitioning in hierarchical trees algorithm”, IEEE Transactions on Biomedical Engineering, vol. 47, no. 7, July 2000, pp. 849-856.
  • 11. Duda K., Turcza P., Zieliński T. P.: “Lossless ECG Compression with Lifting Wavelet Transform”. IEEE Instrumentation and Measurement Technology Conference, Budapest, Hungary, May 21-23, 2001.
  • 12. Duda K.: “Lossless ECG Compression with Adaptive Lifting Wavelet Transform”, International Workshop on Spectral Methods and Multirate Signal Proc. 16.06.2001 - 18.06.2001 Pula, Croatia.
  • 13. Duda K.: “Lossless ECG Compression with SPIHT”, International Conference on Signals and Electronic Systems 2001, Łódź, 18-21 September 2001, pp.187-192.
  • 14. Santoso S., Powers E. J., Grady W. M.: “Power Quality Disturbance Data Compression Using Wavelet Transform Methods”, IEEE Transactions on Power Delivery, July 1997, vol. 12, no. 3, pp. 1250-1257.
  • 15. Litter T. B., Morrow D. J.: “Wavelets for the Analysis and Compression of Power System Disturbances”, IEEE Transactions on Power Delivery, April 1999, vol. 14, no. 2, pp. 358-364.
  • 16. Hamid E. F., Kawasaki Z. I.: “Wavelet-Based Data Compression of Power System Disturbances Using Minimum Description Length Criterion”, IEEE Transactions on Power Delivery, July 2002, vol. 17, no. 2, pp. 460-466.
  • 17. Panda G., Dash P. K., Pradhan A. K., Meher S. K.: “Data Compression of Power Quality Events Using Slantlet Transform”, IEEE Transactions on Power Delivery, July 2002, vol. 17, no. 2, pp. 662-667.
  • 18. Daubechies I., Sweldens W.: “Factoring Wavelet Transforms into Lifting Schemes”, The J. of Fourier Analysis and Applications, vol. 4, pp. 247-269, 1998.
  • 19. Calderbank A. R., Daubechies I., Sweldens W., Yeo B. L.: Wavelet transforms that map integers to integers, Technical report, Department of Mathematics, Princeton University 1996.
  • 20. Duda K.: “Computing interpolating predictors without boundary effect for wavelet lifting transform”, ICSES’2000 - International Conference on Signals and Electronic Systems, 17-20 October 2000, Ustroń, Poland.
  • 21. Zieliński T. P., Stępień J., Duda K.: “Filter design for adaptive lifting schemas”, X European Signal Processing Conference, 4-8 September 2000, Tampere, Finland.
  • 22. Duda K.: “Integer Fast Fourier Transform - Implementation and application”, EUSIPCO 2004, XII European Signal Processing Conference, 6-10 September 2004, Vienna, Austria.
  • 23. Duda K, Bień A.: “Digital measurement of transient disturbances in electric power network with analog integration - experimental research”, PAK 10 bis, pp. 143-146, XVI MiSSP: Krynica, 17-21 Sept. 2006. (in Polish).
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-article-BSW1-0042-0006
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