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The on-line help says in part:
The Power Spectrum Sxx(f) of a function x(t) is defined as
Sxx(f) = X*(f)X(f) = |X(f)|2,
where X(f) = F{x(t)}, and X* (f) is the complex conjugate of X(f).
The Power Spectrum VI uses the FFT and DFT routines to compute the power spectrum, which is given by
where Sxx represents the output sequence Power Spectrum, and n is the number of samples in the input sequence X.
When the number of samples, n, in the input sequence X is a valid power of 2
n = 2m
for m = 1, 2, 3, …, 23,
the Power Spectrum VI computes the fast Fourier transform of a real-valued sequence using the a fast radix-2 FFT algorithm and efficiently scales the magnitude square. The largest Power Spectrum the VI can compute using the FFT is 223 (8,388,608 or 8M).
Besides this, there is the information in the shipping document 'LabVIEW Analysis Concepts'. You can find details on the fast radix-2 algorithm by doing a google search.
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