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RM0020 датащи(PDF) 26 Page - STMicroelectronics |
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RM0020 датащи(HTML) 26 Page - STMicroelectronics |
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26 / 69 page ![]() Function API RM0020 26/69 Description: Split function of N-point real to complex frac32 in-place fast Fourier transform (FFT). Input 32-bit fractional data are stored in y, output 32-bit fractional data are written over the input data into y. The function gives the first half of the output spectrum. The calculation of the N/2 item is configurable by constant definition in the function source file: .set N2_REALPART, 0 #/* 0/1 - real part of N/2 item isn't/is inserted in imaginary part of 0th item, default value is 0 */ By default the N/2 output item is not calculated. The output scaling is configurable by constant definition in the function source file: .set SCALING 1 #/* 0 - off, 1 - on */ By default it is turned on. The scaling is performed by dividing input data by 2 before calculation. wa in pointer to the wa vector of twiddle factors of length N/4+1, vector must be double word aligned memory layout: wa_Re(0) wa_Im(0) wa_Re(1) wa_Im(1) ... wa_Re(N/4+1) wa_Im(N/4+1) Use predefined wa_table_frac32_N arrays. The wa_table_frac32_N is computed according to this formula: for k = 0, 1, ... N/4+1 , where i is the imaginary unit wb in pointer to the wb vector of twiddle factors of length N/4+1, vector must be double word aligned memory layout: wb_Re(0) wb_Im(0) wb_Re(1) wb_Im(1) ... wb_Re(N/4+1) wb_Im(N/4+1) Use predefined wb_table_frac32_N arrays. The wb_table_frac32_N is computed according to this formula: for k = 0, 1, ... N/4+1 , where i is the imaginary unit Table 10. fft_real_split_frac32 arguments (continued) wa k 1 2 --- 1iW N k – = W N e i 2 N ------ – = wb k 1 2 --- 1iW N k + = W N e i 2 N ------ – = |
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