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MansourJE (talk) 13:57, 18 August 2015 (UTC)[reply]

Backman - Turkey transformation versus Fast Fourier transformation

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Both of them are used to transform the wave from one domain to another domain but estimation shows that the spectrum for large slope the FFT approach allowed more leakage than Blackman - Turkey transformation. In computing power spectrum Blackman - Turkey transformation is more effective. Read more here:

http://onlinelibrary.wiley.com/doi/10.1029/WR006i006p01601/full

MansourJE (talk) 08:50, 18 August 2015 (UTC)[reply]

MansourJE (talk) 02:44, 12 November 2015 (UTC)[reply]

Maximum Entropy Method

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Was originated by Peter Burg and was used in seismic wave analysis. In maximum information mode, signal is maximized under the con straits and the estimated autocorrelation function of the signal is the fourier transform of the spectral power density. The spectral estimates are calculated in two ways: minimization of the error power to obtain the coefficients of the error filter, Blackman Turkey Method.

Read more on website: http://onlinelibrary.wiley.com/doi/10.1029/JA080i004p00619/abstract?systemMessage=Wiley+Online+Library+will+be+unavailable+on+Saturday+7th+November+2015++from+10:00-16:00+GMT+/+05:00-11:00+EST+/+18:00-00:00+SGT+for+essential+maintenance.++Apologies+for+the+inconvenience.

MansourJE (talk) 06:14, 12 November 2015 (UTC)[reply]

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Should this page be renamed to Blackman–Tukey *method* instead of *transformation*?

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I tried to clean up the background and improve the lead, trying to stick to direct quotes from references, and updated some of the citations. But my conclusion is that the naming "Blackman–Tukey transformation" is somewhat imprecise... Rather almost every citation refers to it as the "Blackman–Tukey method". And from what I can tell, it is not a new transformation really, but rather directly uses the Fourier transform...and is merely a *method* to reduce the amount of computations by simplifying using statistical estimation, rather than doing the full discrete Fourier transform on slow computers before the FFT was rediscovered in 1965. It seems to have been programmed by James Cooley in 1953, from what I can gather from the references.