Informal Development of Fourier Series(CHAPTER 11.05)
Determination of W^P: Part 2 of 4
Topic Description
The computation of the complex number W^{P} associated with a pair of companion nodes (node k and node k+\dfrac{N}{2^{L}}; where L=1, \, 2,\, ...\, , \,r-1; and N=2^{r}) can be conveniently explained by expressing the node index k in BINARY NUMBER. Step-by-step numerical procedures for the computation of W^{P}.
All Videos for this Topic
Informal Development of Fast Fourier Transform: Part 1 of 3 [YOUTUBE 09:59]
Informal Development of Fast Fourier Transform: Part 2 of 3 [YOUTUBE 12:39]
Informal Development of Fast Fourier Transform: Part 3 of 3 [YOUTUBE 09:46]
Fast Fourier Transform: Factorized Matrix & Operation Count: Part 1 of 4 [YOUTUBE 14:08]
Fast Fourier Transform: Factorized Matrix & Operation Count: Part 2 of 4 [YOUTUBE 14:48]
Fast Fourier Transform: Factorized Matrix & Operation Count: Part 3 of 4 [YOUTUBE 13:45]
Fast Fourier Transform: Factorized Matrix & Operation Count: Part 4 of 4 [YOUTUBE 11:49]
Fast Fourier Transform: Companion Node Observation: Part 1 of 3 [YOUTUBE 11:22]
Fast Fourier Transform: Companion Node Observation: Part 2 of 3 [YOUTUBE 12:56]
Fast Fourier Transform: Companion Node Observation: Part 3 of 3 [YOUTUBE 09:01]
Fast Fourier Transform: Determination of W^P: Part 1 of 4 [YOUTUBE 13:34]
Fast Fourier Transform: Determination of W^P: Part 2 of 4 [YOUTUBE 09:31]
Fast Fourier Transform: Determination of W^P: Part 3 of 4 [YOUTUBE 07:36]
Fast Fourier Transform: Determination of W^P: Part 4 of 4 [YOUTUBE 09:41]
Fast Fourier Transform: Unscrambling the FFT: Determination of W^P: Part 1 of 3 [YOUTUBE 15:07]
Fast Fourier Transform: Unscrambling the FFT: Determination of W^P: Part 2 of 3 [YOUTUBE 15:14]
Fast Fourier Transform: Unscrambling the FFT: Determination of W^P: Part 3 of 3 [YOUTUBE 14:32]
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