LIST OF ILLUSTRATIONS
Figures
1.1 | A sinc (t) function. |
1.2 | A linear system. |
1.3 | Graphical representations of a function in terms of pulses. |
1.4 | A time-invariant linear system. |
1.5 | A periodic signal gp(t). |
1.6 | Fourier series coefficients of a periodic pulse. |
1.7 | A single pulse g(t) and its Fourier transform G(ω). |
1.8 | A single-pulse frequency spectrum G(ω) and its inverse Fourier transform g(t). |
1.9 | A periodic impulse train and its Fourier transform. |
1.10 | Fourier transform of a periodic pulse train. |
1.11 | Graphical representations of the sampling theory. |
1.12 | Interpolation filters. |
1.13 | Original and half-sample-shifted digital signals. |
1.14 | Frequency spectra of a digitized bandpass signal. |
1.15 | Downsampling with a FIR filter. |
1.16 | Interpolation with zero insertion and FIR LPF. |
1.17 | Fractional rate interpolation with M = 2.5. |
1.18 | Interpolation on evenly spaced data. |
1.19 | Generation of unevenly spaced data index. |
1.20 | Relationship between evenly and unevenly spaced data. |
1.21 | Interpolation on unevenly spaced data. |
2.1 | A periodic sequence. |
2.2 | Linear convolution. |
2.3 | Circular convolution. |
2.4 | Linearized circular convolution. |
2.5 | Convolution using overlap-and-add method. |
2.6 | Convolution using overlap-and-save method. |
2.7 | Hanning window with different sampling frequencies. |
2.8 | A 32-point Hanning window. |
2.9 | Hanning window with time-domain zero padding. |
2.10 | Hanning window with frequency-domain zero padding. |
2.11 | DFT with ... |
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