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Fast short length running FIR structure in discrete wavelet adaptive algorithm

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An adaptive system is a well-known method for removing noise from noise-corrupted speech. In this paper, we perform a least mean square (LMS) based on wavelet adaptive algorithm. It establishes the faster convergence rate of as compared to time domain because of eigenvalue distribution width. And this paper provides the basic tool required for the FIR algorithm whose algorithm reduces the arithmetic complexity. We consider a new fast short – length running FIR structure in discrete wavelet adaptive algorithm. We compare FIR algorithm and short-length fast running FIR algorithm (SFIR) to the proposed fast short-length running FIR algorithm(FSFIR) for arithmetic complexities

Abstract

An adaptive system is a well-known method for removing noise from noise-corrupted speech. In this paper, we perform a least mean square (LMS) based on wavelet adaptive algorithm. It establishes the faster convergence rate of as compared to time domain because of eigenvalue distribution width. And this paper provides the basic tool required for the FIR algorithm whose algorithm reduces the arithmetic complexity. We consider a new fast short – length running FIR structure in discrete wavelet adaptive algorithm. We compare FIR algorithm and short-length fast running FIR algorithm (SFIR) to the proposed fast short-length running FIR algorithm(FSFIR) for arithmetic complexities

참고문헌 (11)

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  2. S.Winograd, "Arithmetic complexity of computations", CBMS-NSFRegional Conf .Seriesin Applied Mathematics, 33 (1980), SIAM Pub
  3. M.Zhi-Jian, "short-length FIR filters and Their Use in Fast Nonrecursive Filtering", IEEETrans.SignalProcessing, 39(6), pp.386~394 (1991)
  4. M.Vetterly, "Running FIR and IIR Filtering Using Multirate Filter Banks", IEEE Trans. Acousitc speech, and signal processing, 36(5), pp.201~210 (1988)
  5. J. I. Nagumo, "A learning method for system identification", IEEE Trans. Autom. Control, 12, pp.282~287 (1967)
  6. A. E. Albert, "Stochastic approximation and nonlinear regression" (1967), MITPress
  7. S. C. Douglas, "Normalized date nonlinearities for LMS adaptation", IEEE Trans .Acoustics,Speech, Signal Processing, 42, pp.1352~1365 (1994)
  8. I. Daubechies, "Orthonormal bases of compactly supported wavelets", Comm. Pure Appl. Math, 41, pp.909~996 (1988)
  9. M.Vetterly, "Wavelets and Filter Banks: Theory and Design", IEEE Trans .signal processing, 40(9), pp.243~252 (1992)
  10. Xiqi Gao, "On factorization of M-channel Paraunitary Filterbanks", IEEE Trans. Signal processing, 49(7), pp.878~886 (2001)
  11. Peng-Lang Shui, "Recursive Biorthogonal Interpolating Wavelets and Signal-Adapted Interpolating Filter Banks", IEEE Trans .Signal processing, 48(9), pp.334~340 (2000)

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