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[ABR 95] A BRY P, G ON ALVES P, F LANDRIN P, Wavelets, spectrum estimation, and 1/f processes , in A NTONIADIS A, O PPENHEIM G (Eds), Wavelets and Statistics, Springer-Verlag, Lecture Notes in Statistics 103, New York, p 15 30, 1995 [ABR 98] A BRY P, V EITCH D, Wavelet analysis of long-range dependent traf c , IEEE Trans on Info Theory, vol 44, no 1, p 2 15, 1998 [ABR 00a] A BRY P, P ESQUET-P OPESCU P, TAQQU MS, Wavelet based estimators for self similar -stable processes , in International Conference on Signal Processing: Sixteenth World Computer Congress (Beijing, China, 2000), August 2000 [ ABR 00b] A BRY P, TAQQU MS, F LANDRIN , V EITCH D, Wavelets for the analysis, estimation, and synthesis of scaling data , in PARK K, W ILLINGER W (Eds), Self-similar Network Traf c and Performance Evaluation, John Wiley & Sons, p 39 88, 2000 [AVE 98] AVERKAMP R, H OUDR C, Some distributional properties of the continuous wavelet transform of random processes , IEEE Trans on Info Theory, vol 44, no 3, p 1111 1124, 1998 [BER 94] B ERAN J, Statistics for Long-memory Processes, Chapman and Hall, New York, 1994 [CAM 95] C AMBANIS S, H OUDR C, On the continuous wavelet transform of second-order random processes , IEEE Trans on Info Theory, vol 41, no 3, p 628 642, 1995 [CAS 90] C ASTAING B, G AGNE Y, H OPFINGER E, Velocity probability density functions of high Reynolds number turbulence , Physica D, vol 46, p 177, 1990 [CAS 96] C ASTAING B, The temperature of turbulent ows , Journal de physique II France, vol 6, p 105 114, 1996 [DAU 92] DAUBECHIES I, Ten Lectures on Wavelets, SIAM, 1992 [DEL 00] D ELBEKE L, A BRY P, Stochastic integral representation and properties of the wavelet coef cients of linear fractional stable motion , Stochastic Processes and their Applications, vol 86, p 177 182, 2000 [FLA 92] F LANDRIN P, Wavelet analysis and synthesis of fractional Brownian motion , IEEE Trans on Info Theory, vol IT-38, no 2, p 910 917, 1992 [FRI 95] F RISCH U, Turbulence: The Legacy of A Kolmogorov, Cambridge University Press, Cambridge, 1995 [HOL 90] H OLSCHNEIDER M, T CHAMITCHIAN P, R gularit locale de la fonction non diff rentiable de Riemann , in L EMARI PG (Ed), Les ondelettes en 1989, Springer-Verlag, 1990 [JAF 89] JAFFARD S, Exposants de H lder en des points donn s et coef cients d ondelettes , Comptes rendus de l Acad mie des sciences de Paris, vol 308, 1989. H OUDR C, On the continuous wavelet transform of second 12 Generation In Visual Basic NET Using Barcode generation for VS Related: EAN-13 Generation NET , NET EAN 128 Generation , UPC-A Generating NET. Half-Wave Recti cation in .NET Generation Quick Response Code in . When these narrowband components are transformed back to the time domain, the residual noise will sound like the sum of tones with random fundamental frequency which is turned on and off at a rate of about 20 ms. uring speech frames, the residual noise will also be perceived at frequencies that are not masked by the speech. Since the residual noise will randomly uctuate in amplitude in each frame, it can be suppressed by replacing its current value with its minimum value chosen from the adjacent frames. The minimum value is used only when S(k) is less than the maximum residual noise calculated during nonspeech periods. The reasons behind this scheme are: 1. If | S(k)| lies below the maximum residual noise and it varies radically from frame to frame, there is a high probability that the component at that frequency is due to noise. Therefore, it can be suppressed by taking the minimum value. 2. If | S(k)| lies below the maximum but has a nearly constant value, there is a high probability that the spectrum at that frequency is due to low-energy speech. Therefore, taking the minimum will retain the information. 3. If | S(k)| is greater than the maximum, the bias is suf cient. Thus, the estimated spectrum | S(k)| is used to reconstruct the output speech. 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