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GC4016 Datasheet(PDF) 13 Page - Texas Instruments |
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GC4016 Datasheet(HTML) 13 Page - Texas Instruments |
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13 / 83 page ![]() © GRAYCHIP,INC. - 8 - August 27, 2001 GC4016 MULTI-STANDARD QUAD DDC CHIP DATA SHEET REV 1.0 This document contains information which may be changed at any time without notice UPPER 24 BITS DATA IN DATA OUT CLOCKED AT FULL RATE CLOCKED AT 1/N RATE 24 BITS 20 BITS Figure 9. Five Stage CIC Decimate by N Filter The CIC filter has a gain equal to N5 which must be compensated for in the “CIC_SCALE” circuit shown in Figure 9. The CIC_SCALE circuit has a gain equal to 2(SHIFT+SCALE+6*BIG_SCALE-62), where SCALE ranges from 0 to 5 and BIG_SCALE ranges from 0 to 7. The range of SHIFT is 4-7 if MIX20B is enabled and is 0-7 if MIX20B is disabled. The overall gain of the CIC circuit is equal to: The user must select values for SHIFT, SCALE and BIG_SCALE (addresses 16 and 23 of each channel control page) such that CIC_GAIN (including ZPAD_GAIN if blanking is used) is less than one, i.e., SHIFT, SCALE and BIG_SCALE must be selected such that: Overflows due to improper gain settings will go undetected if this relationship is violated. For example, if N is equal to 8 and SHIFT=4, then this restriction means that BIG_SCALE and SCALE should be less than or equal to 7 and 1 respectively. The SHIFT, BIG_SCALE and SCALE settings are independent for each channel. See Section 3.7 for a description of the channel’s overall gain. 3.3.4 Coarse Channel Gain The gain of each channel can be boosted up to 42 dB by shifting the output of the CIC filter up by 0 to 7 bits prior to rounding it to 20 bits. The coarse gain is: , where COARSE ranges from 0 to 7. COARSE is set in address 25 of each channel control page. Overflows in the coarse gain circuit are saturated to plus or minus full scale. The coarse gain is used to increase the gain of an individual signal after the input bandwidth of the downconverter has been reduced by a factor of N in the CIC filter. If the signal power across the input bandwidth is relatively flat, as is the case in most frequency division multiplexed (FDM) systems, then one would want to boost the signal power out of the CIC filter by a factor of . Each channel can be given its own coarse gain setting. See Section 3.7 for a description of the channel’s overall gain. 3.3.5 The First Decimate By Two Filter (CFIR) The CIC/Coarse gain outputs are filtered by two stages of filtering. The first stage is a 21 tap decimate by 2 filter with programmable 16 bit coefficients. Since this filter decimates by two, a stopband must be created in that portion of the spectrum that would alias into the signal of interest. This filter has very lax transition band specifications so 21 taps is sufficient to both provide the required anti-aliasing stopband, and to provide compensation for the droop in the CIC filter’s passband. The CFIR is also used, in some cases, to provide additional stopband rejection for the second stage PFIR filter. Figure 10 illustrates the passband and stopband requirements of the filter. FCFIR is the input sample rate to the CFIR filter. FCFIR/4 is the output sample rate of the channel before resampling. The user downloaded filter coefficients are 16 bit 2’s complement numbers. Unity gain will be achieved through the filter if the sum of the 21 coefficients is equal to 65536. If the sum is not 65536, then CFIR will introduce a gain equal to: , where CFIR_SUM is the sum of the 21 coefficients. Coefficient sets for a variety of standards in cellular and cable modem applications are given in Section 7. The output of CFIR is rounded to 20 bits (using the round-to-even algorithm). Overflows are detected and hard limited. Overflows can be directed to the channel overflow detection block. The 21 coefficients are identified as coefficients h0 through h20, where h10 is the center tap. The coefficients are assumed to be symmetric, so only the first 11 coefficients (h0 through h10) are loaded into the chip. A non-symmetric mode (NO_SYM_CFIR in address 25) allows the user to download an 11 tap non-symmetric filter as taps h0 through h10. The newest sample is multiplied by h0 and the oldest is multiplied by h10. NOTE: Filters normally multiply h0 by the oldest data, hence one may wish to reverse the tap order in the non-symmetric mode. CFIR has a programmable delay of one CFIR input sample. This delay is used in a multichannel mode to alter CIC_GAIN N 5 2 SHIFT +SCALE 6 BIG_SCALE 62 – × + ( ) = SHIFT SCALE6 BIG_SCALE × + + ( ) ≤ 62 5log 2N – log 2(NZERO+1) + ( ) COARSE_GAIN 2 COARSE = COARSE_GAIN N = CFIR_GAIN CFIR_SUM 65536 ----------------------------- = |
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