Introduction to Digital Signal and System Analysis - Tutorsindia
Introduction to Digital Signal and System Analysis - Tutorsindia
Introduction to Digital Signal and System Analysis - Tutorsindia
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<strong>Introduction</strong> <strong>to</strong> <strong>Digital</strong> <strong>Signal</strong> <strong>and</strong> <strong>System</strong> <strong>Analysis</strong><br />
Spectral <strong>Analysis</strong> by DFT<br />
7 Spectral <strong>Analysis</strong> by DFT<br />
7.4 <strong>Digital</strong> spectral analysis<br />
Spectral analysis for digital signals is referred <strong>to</strong> a decomposition of a digital signal in<strong>to</strong> its continent components in the<br />
frequency domain. It is a useful technique in many branches of engineering, natural <strong>and</strong> social sciences, <strong>and</strong> information<br />
technology. The DFT defined in Eq. 6.1 is used <strong>to</strong> obtain Fourier spectrum for a signal, <strong>and</strong> the FFT algorithm is widely<br />
accepted as the choice in implementing the algorithm because of its fast speed.<br />
The basic assumption behind the digital spectral analysis is that a frequency-domain display is easier <strong>to</strong> reveal important<br />
information which is not apparent in the time domain. Unlike digital filtering, it is primarily investigative, not concerned<br />
with changing the original signal. The information obtained through the digital spectral analysis often leads <strong>to</strong> important<br />
insights of associated physical process.<br />
7.5 Spectra of harmonics<br />
Assume the sampling rate is 1024Hz. The maximum frequency at this sampling rate is 512Hz <strong>and</strong> the minimum frequency<br />
in the DFT frequency domain is also 1Hz. Any integer frequency components ranging from 1 <strong>to</strong> 512 Hz are called<br />
harmonics. A signal<br />
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