Abstract
The equivalents of Euler-Fourier analysis in the Walsh domain are defined and practical utilization of the resulting theory is discussed. Walsh spectral moments are redefined, together with other parallels between the Euler and Walsh domains including a relation between spectral moments and autocorrelation. The Nayak theory is extended to Walsh spectral moments, and the bandwidth parameters of both Euler and Walsh spectra are applied to non-gaussian non-random surfaces.
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