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PDSP16116AB0AC Datasheet(PDF) 11 Page - Mitel Networks Corporation |
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PDSP16116AB0AC Datasheet(HTML) 11 Page - Mitel Networks Corporation |
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11 / 17 page ![]() PDSP16116 11 CLK n 24n23n22n21 n 25 A ′, B′, BTOUT SOBFP EOPSS A, B, W, WTA, WTB GWR 234567 n 212 3 23 1 1 n 1 1 n START OF FIRST PASS END OF FIRST PASS/ START OF NEXT PASS (MINIMUM NUMBER OF LAY CYCLES SHOWN). PERIOD BETWEEN OTHER INTERMEDIATE PASSES IS SIMILAR. NOTES 1. 1 = FIRST CYCLE OF DATA IN PASS 2. n = LAST CYCLE OF DATA IN PASS In practice, data output may never approach the theoretical maximum. Hence, it may be worthwhile to try various universal exponents and choose the one best suited to the particular ap- plication. Data is output from the butterfly processor with a two-part exponent: the 5-bit GWR applicable to all data words from a given FFT and a 2-bit WTOUT associated with each individual dataword. To find the complete exponent for a given word, the GWR for that FFT must be modified by its WTOUT as shown in Table 6. The result is the number of places the binary point has shifted to the right during the course of the FFT. This value must be compared with the universal exponent to determine the shift required. This is done by subtracting it from the universal exponent. The number of places to be shifted is equal to the difference between the two exponents. The shift can be implemented in a PDSP1601/A (the shift value is fed into the SV port). As FFT data consists of real and imaginary parts, either two PDSP1601/As must be used (controlled by the same logic) or a single PDSP1601/A could be used handling real and imaginary data on alternate cycles (using the same instructions for both cycles). An example of an output normalisation circuit is shown in Fig.8. Only 4-bit data paths are used in calculating the shift. This means that we must be able to trap very small values negative of GWR and force a 15-bit right shift in such cases. NB It is easier to simply add the word tag to the exponent for the purpose of determing the shift required, instead of modifying it according to Table.6. To compensate for this, the universal ex- ponent may be increased by one. Fig. 8 Output normalisation circuit 4-BIT ADDER GWR WTOUT 4-BIT SUBTRACTOR UNIVERSAL EXPONENT 4-BIT MUX 1111 SIGN BIT 16-BIT DATA PDSP1601 SV PORT B PORT C PORT ASRSV NORMALISED OUTPUT DATA Fig. 7 Use of the BFP control signals |
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