FFT (fast Fourier transform) method based on point-by-point sequential step-by-step processing flow
A processing flow and sequential technology, applied in the field of FFT method research, achieves the effect of engineering realizability and improving real-time performance
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[0031] The FFT method based on the point-by-point sequential and step-by-step processing flow utilizes the linearity of FFT to realize transform processing. The linear nature of the FFT is described as follows:
[0032] If there is a sequence of N points x(n)=[x(1)x(2)x(3)...x(N)], let x 1 (n)=[x(1)00...0], x 2 (n)=[0x(2)0...0], x 3 (n)=[00x(3)...0],...,x N (n)=[000...x(N)], then the following formula is satisfied:
[0033] FFT(x(n),N)=FFT(x 1 (n),N)+FFT(x 2 (n),N)+…+FFT(x N (n), N)
[0034] In the formula, FFT(x(n), N) refers to performing N-point FFT operation on the x(n) sequence.
[0035] It can be seen that the overall FFT transformation of the sequence x(n) can be equivalent to N simple sequences x 1 (n)~x N The sum of the FFT transformation of (n), that is, the FFT has a linear characteristic. Based on the above characteristics, point-by-point sequential and step-by-step FFT processing can be realized: when x(1) enters the sequence x(n), FFT(x 1 (n), N) oper...
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