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Passive, active, and digital filters (3ed., CRC, 2009) - tiera.ru

Passive, active, and digital filters (3ed., CRC, 2009) - tiera.ru

Passive, active, and digital filters (3ed., CRC, 2009) - tiera.ru

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IndexIN-5Bamberger pyramid, 25-27Gaussian white noise, 25-26wavelet denoising procedure,25-26–25-27iris recognition, 25-28texture analysis <strong>and</strong>segmentationBamberger pyramid,25-25–25-26classification system, 25-25multichannel method,25-24–25-25undecimated directional filterbank (UDFB)decomposition, 25-22–25-23implementation,25-21–25-22shift invariance, 25-20–25-21UCFB <strong>and</strong> UFFB,25-21–25-22undecimated discrete wavelettransform (UDWT),25-20unimodular resamplingmatrix, 25-22velocity selective filter bank(VSFB), 25-29–25-30Discrete cosine transform (DCT),24-43Discrete Fourier transform (DFT),22-10, 24-43Discrete-space Fouriertransform, 22-7Discrete-time signal, 1-2Discrete wavelet packet transform(DWPT), 27-27Discrete wavelet transform (DWT),24-8–24-91-D multirate filter banks2-b<strong>and</strong> filter bankanalysis, 24-3downsampling <strong>and</strong>upsampling, 24-4–24-5output expression, 24-3reconst<strong>ru</strong>ction operation,24-3–24-4binary filter treesdecomposition levels,24-6–24-7size <strong>and</strong> b<strong>and</strong>width, 24-7transformation, 24-7–24-8discrete wavelet transform(DWT), 24-2FIR <strong>filters</strong> <strong>and</strong> waveletsantialiasing condition, 24-12biorthogonal filter bank,24-16Daubechies wavelets,24-16–24-19high-pass filter, 24-14LeGall 3,5-tap filter,24-14–24-15linear interpolation, 24-14linear phase <strong>and</strong> balancedfrequency response,24-19–24-21low-pass product filter,24-13number of zeros,24-13–24-14perfect reconst<strong>ru</strong>ctioncondition, 24-12smoother wavelet,24-21–24-24Hilbert pairsà trous algorithm,24-43–24-44common-factor dual-treefilter design, 24-45dual-tree wavelet transform,24-44–24-45metrics for shift dependence,24-50–24-52Q-shift dual-tree filter design,24-46–24-50shift dependence <strong>and</strong> shiftinvariance, 24-43IIR filterall-pass filter design,24-25–24-26causal <strong>and</strong> anticausalfiltering, 24-24transformation-based design,24-26–24-28types, 24-24lifting schemeconst<strong>ru</strong>ction, 24-34–24-36implementation,24-37–24-39M-b<strong>and</strong> filter banklifting, 24-42–24-43type 1 polyphasedecomposition,24-41–24-42type 2 polyphasedecomposition, 24-42types, 24-43multirate filtering, 24-5–24-6nonlinear filter bank,24-40–24-41polyphase representationanalysis <strong>and</strong> synthesisoutputs, 24-30decomposition, 24-29–24-30even- <strong>and</strong> odd-indexedcoefficients, 24-29linear phase st<strong>ru</strong>cture,24-32–24-33orthogonal lattice st<strong>ru</strong>cture,24-32total system polyphasematrix, 24-31–24-32signal sparsity, 24-2wavelets <strong>and</strong> scaling functionsanalysis side equation, 24-9convergence condition, 24-11equivalent transfer function,24-10–24-11Fourier domain, 24-10impulse <strong>and</strong> frequencyresponses, 24-8–24-9piecewise constant function,24-11synthesis side equation,24-9–24-10vanishing moments (VM),24-11Dual-amplifier twin-T biquadsb<strong>and</strong>-rejection filter, 13-6–13-7Cauer low-pass <strong>and</strong> high-passfilter, 13-8–13-9high-pass filter, 13-7–13-8low-pass filter, 13-7twin-T resonator, 13-5–13-6voltage transfer ratios, 13-73-D wavelet packetsadaptive transform, 27-27restoration algorithm,27-27–27-28thresholding, 27-26wavelet denoising, 27-26–27-27DWPT, see Discrete wavelet packettransformEElliptic approximationChebyshev rational function,2-26–2-27elliptic <strong>and</strong> ordinary sinefunction, 2-28–2-29elliptic rational functions, 2-31

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