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- Obtain the "Duality property" for the DFT.3 KB (467 words) - 11:29, 20 October 2010
- Obtain the Duality Property of DFT.3 KB (480 words) - 10:42, 11 November 2011
- The Duality Property of DFT is descriped below:10 KB (1,690 words) - 17:44, 23 October 2011
- The Duality Property of DFT is descriped below:816 B (147 words) - 06:40, 21 October 2010
- There are two ideas fundamental to duality theory. One is the fact that the dual of a dual linear program is the origi31 KB (4,787 words) - 18:21, 22 October 2010
- Then using reciprocity/duality,1 KB (210 words) - 11:17, 22 November 2010
- *[[ECE_301_Fall_2007_mboutin_Duality|Duality]]6 KB (818 words) - 06:12, 16 September 2013
- ...of the continuous-time Fourier transform (CTFT). I particular, we saw the duality property and the convolution property. Using the convolution property, a st1 KB (144 words) - 14:12, 28 February 2011
- The first talk, titled "Duality, Residues, Fundamental Class" was given by Joseph Lipman of Purdue. Lipman6 KB (1,033 words) - 10:24, 2 June 2011
- ...rm is a good trick. One could also obtain this Fourier transform using the duality property and your previous answer. -pm </span> <math> use duality, Y(f)=rect(x)</math>7 KB (1,302 words) - 09:45, 11 November 2013
- ...tyle="color:orange">Instructor's challenge: Can somebody answer this using duality? -pm </span>== Using duality we start with a 2-D rect and take the Fourier Transform.4 KB (678 words) - 12:58, 26 November 2013
- #describe the principle of duality3 KB (498 words) - 08:36, 21 August 2013
- ...m in terms of f. We then saw a few important properties of the FT (namely, duality, multiplication, and convolution) and we computed the Fourier transform of3 KB (505 words) - 06:56, 2 September 2013
- #describe the principle of duality3 KB (504 words) - 07:31, 26 February 2014
- ...m in terms of f. We then saw a few important properties of the FT (namely, duality, multiplication, and convolution) and we computed the Fourier transform of3 KB (393 words) - 06:37, 27 August 2014
- ...n above, we now know that the fourier transform of a rep is comb. This the duality of the two functions between the time and frequency domains; one in the tim4 KB (734 words) - 18:56, 16 March 2015
- The work is clear and easy to understand. The duality of the two functions rep and comb is clearly showed. The derivations for bo6 KB (1,033 words) - 05:33, 15 October 2014
- Therefore using the Asymmetric Form of Duality, the dual problem is:8 KB (1,016 words) - 12:19, 25 March 2015
- ...ansform in terms of f. We then saw a few important properties of the CTFT (duality, multiplication, and convolution) and we computed the Fourier transform of3 KB (445 words) - 08:57, 28 August 2015
- | Duality || '''''NO DUALITY IN DT''''' || '''''NO DUALITY IN DT'''''<br />7 KB (1,166 words) - 13:20, 26 March 2018