Selected Publications in Active Noise Control 


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  1. F. Yang, Y. Cao, M. Wu, F. Albu and J. Yang, “Frequency-Domain Filtered-x LMS Algorithms for Active Noise Control: A Review and New Insights", Applied Sciences, 8, (11), 2313, Nov. 2018, doi: 10.3390/app8112313.
  2. A. Gonzales, F. Albu, M. Ferrer, M. de Diego, "Evolutionary and variable step size strategies for multichannel filtered-x affine projection algorithms," IET Signal Processing, vol. 7, Issue 6, August 2013, pp. 471-476, 2013
  3. F. Albu, M. Bouchard, Y. Zakharov, "Pseudo Affine Projection Algorithms for Multichannel Active Noise Control",IEEE Transaction on Audio, Speech and Language Processing, Vol. 15, Issue 3, March 2007, pp. 1044-1052. 
  4. F. Albu, "An Efficient Multichannel Filtered-X Affine Projection Algorithm", IEE Electronics Letters, Volume 42, Issue 7, 30 March 2006 Page(s):59 60, 2006. 
  5. M. Bouchard, F. Albu, "The Gauss-Seidel fast affine projection algorithm for multichannel active noise control and sound reproduction systems ", Int. Journal of Adaptive Control and Signal Processing, vol. 19, nr. 2-3, pp. 107-123, March-April 2005. 



  1. F. Albu, "The modified Filtered-x Multichannel Wiener filter", in Proc. of ICSP 2018, pp. 158-161.
  2. F. Albu,“An Efficient Combined Active Noise Control and Noise Reduction Method for Hearing Aids", in Proc. of EURONOISE 2018, Hersonissos, Greece, pp. 915-919. 
  3. F. Albu, "The Constrained Stability Least Mean Square Algorithm for Active Noise Control", in Proc. of BLACKSEACOM 2018, Batumi, Georgia.
  4. F. Albu, Y. Li, Y. Wang, “The lp-norm Proportionate Normalized Least Mean Square Algorithm for Active Noise Control", in Proc. of ICSTCC 2017, Sinaia, Romania, pp. 401-405. 
  5. F. Albu, Y. Li, Y. Wang, “Low-Complexity Non-Uniform Penalized Affine Projection Algorithms for Active Noise Control", in Proc. of Eusipco 2017, Kos, Greece, pp. 1315-1319. 
  6. F. Albu, A. Gully, Rodrigo C. de Lamare, “Sparsity-aware pseudo affine projection algorithm for active noise control”, IEEE APSIPA 2014
  7. F. Albu, Leading Element Dichotomous Coordinate Descent Exponential Recursive Least Squares Algorithm for Multichannel Active Noise Control”, in Proc. of AAS Acoustics 2012, Fremantle, Australia, pp. 1-4, 2012 
  8. F. Albu, C. Paleologu, “New filtered-x recursive least square algorithms for active noise control”, in Proc. of INTERNOISE 2010, Lisbon, June 2010, pp. 4540-4549 
  9. F. Albu, Y. V. Zakharov,C. Paleologu,Modified Filtered-X Dichotomous Coordinate Descent Recursive Affine Projection Algorithm,Proc. IEEE Int. Conf. Acoustics, Speech, Signal Processing (ICASSP), pp. 257-260, Taipei, Taiwan, 2009.
  10. F. Albu, C. Paleologu,New multichannel modified filtered-x algorithms for active noise control using the dichotomous coordinate descent method, Proc. Acoustics, pp. 5721-5725, Paris, France, 2008.
  11. F. Albu, M. Bouchard, A low-cost and fast convergence Gauss-Seidel pseudo affine projection algorithm for multichanel active noise control, Proceedings of IEEE ICASSP 2004, Montreal,vol. IV, pp. 121-124, May 2004
  12. M. Bouchard, F. Albu, The Multichannel Gauss-Seidel Fast Affine Projection Algorithm for Active Noise Control, Seventh International Symposium on Signal Processing and its Applications, IEEE ISSPA 2003, Paris, France, vol. 2, pp. 579-582, July 2003



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