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 ...

Get Digital Signal Processing Techniques and Applications in Radar Image Processing now with the O’Reilly learning platform.

O’Reilly members experience books, live events, courses curated by job role, and more from O’Reilly and nearly 200 top publishers.