AD6650SLASHPCB datasheet(18/45 Pages) AD

18 / 45 page

AD6650

Rev. A | Page 17 of 44

Coarse DC Correction

The coarse dc correction block is a simple integrate-and-dump

that integrates the data for 16,384 cycles at the ADC clock rate

(typically 26 MSPS) and then updates an estimate of the dc. This

estimate is then subtracted from the signal path. The signal is

clipped after the subtraction to avoid numerical wrap around

with large signals.

The −32 dBFS to −35 dBFS uncorrected offset is sufficient to

demodulate large signals, but it does not leave any margin if

30 dB of signal-to-dc is desired. It is essential to consider the dc

offset of the signal at the point where the AGC of the AD6650

begins to range. This is important because once the signal or a

blocker is in the range of the AGC loop, the dc signal that appears

at the output of the AD6650 is modulated by the change in gain

of the loop. If the gain decreases, the signal at the output remains

at the same power level due to the digital relinearization, but the

dc signal at the output is gained up by the relinearization process.

For this reason, the coarse dc correction is used to provide addi-

tional correction before relinearizing the data to provide additional

margin. This block gains another 5 dB to 8 dB (sometimes up to

25 dB) of dc rejection that provides additional margin.

The coarse dc correction is provided for two reasons:

•

To provide additional margin on the carrier-to-dc term for

large input signals.

•

To provide more range for the fine dc correction upper

threshold by decreasing the total input power to the block

for small input signals. (This is described in more detail in

the Fine DC Correction section.)

FOURTH-ORDER CASCADED INTEGRATOR COMB

FILTER (CIC4)

The CIC4 processing stage implements a fixed-coefficient

decimating filter. It reduces the sample rate of the signal and

allows subsequent filtering stages to be implemented more

efficiently. The input of the CIC4 is driven by the 19-bit relinearized

data at a maximum input rate of 26 MHz (52 MHz clock rate).

The CIC4 decimation ratio, MCIC4, can be programmed from

8 to 32 (all integer values). The CIC4 scale factor, SCIC4, is a

programmable unsigned integer between 0 and 8. It serves to

control the attenuation of the data into the CIC4 stage in 6 dB

increments such that the CIC4 does not overflow. Because this

scale factor is in 6 dB steps, the CIC4 filter has a gain between

0 dB and −6.02 dB when properly scaled. For the best dynamic

range, SCIC4 should be set to the smallest value possible (lowest

attenuation) without creating an overflow condition.

(

)

(

) 12

log

−

CIC

Ceil

(4)

CIC

Gain

CIC

(5)

The value of 12 that is subtracted in Equation 4 comes from the

amount of scaling needed to compensate for the minimum

decimation of 8. The frequency response of the CIC4 filter is

given by Equation 6 and Equation 7. The gain and pass-band

droop of the CIC4 can be calculated using these equations. If the

gain and/or droop of the CIC4 filter are not acceptable, they can

be compensated for in the programmable RCF filter stage.

()

Gain

CIC

⎟

⎠

⎞

⎜

⎝

⎛

−

(6)

()

Gain

CIC

ADC

CIC

sin

⎟

⎠

⎞

⎜

⎝

⎛

⎟⎟

⎠

⎞

⎜⎜

⎝

⎛

⎟⎟

⎠

⎞

⎜⎜

⎝

⎛

(7)

The output rate of this stage is given by Equation 8.

CIC

ADC

SAMP

≤

(8)

CIC4 Rejection

Table 10 shows the amount of bandwidth as a percentage of the

input sample rate (ADC sample rate) that can be protected with

various decimation rates and alias rejection specifications. The

maximum input rate into the CIC4 is 26 MHz. Table 10 shows

the half-bandwidth characteristics of the CIC4.

Table 10. SSB CIC4 Alias Rejection Table

Rate

−50

−60

−70

−80

−90

−100

2.494

1.921

1.473

1.128

0.860

0.651

2.224

1.713

1.315

1.007

0.768

0.581

2.006

1.546

1.187

0.909

0.693

0.525

1.827

1.408

1.081

0.828

0.632

0.478

1.676

1.292

0.992

0.760

0.580

0.439

1.549

1.194

0.917

0.703

0.536

0.406

1.439

1.110

0.852

0.653

0.499

0.378

1.344

1.037

0.796

0.610

0.466

0.353

1.261

0.972

0.747

0.572

0.437

0.331

1.187

0.916

0.703

0.539

0.411

0.312

1.122

0.865

0.665

0.509

0.389

0.295

1.063

0.820

0.630

0.483

0.369

0.279

1.010

0.779

0.599

0.459

0.350

0.265

0.962

0.742

0.570

0.437

0.334

0.253

0.919

0.709

0.544

0.417

0.319

0.241

0.879

0.678

0.521

0.399

0.305

0.231

0.842

0.650

0.499

0.383

0.292

0.221

0.809

0.624

0.479

0.367

0.281

0.212

0.778

0.600

0.461

0.353

0.270

0.204

0.749

0.578

0.444

0.340

0.260

0.197

0.722

0.557

0.428

0.328

0.251

0.190

0.697

0.538

0.413

0.317

0.242

0.183

0.674

0.520

0.400

0.306

0.234

0.177

0.653

0.503

0.387

0.297

0.226

0.171

0.632

0.488

0.375

0.287

0.219

0.166

Table 10 enables the calculation of an upper bound on the

decimation ratio (MCIC4), given the desired filter characteristics

and input sample rate.

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