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ADS5424IPGPR Datasheet(PDF) 19 Page - Texas Instruments |
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ADS5424IPGPR Datasheet(HTML) 19 Page - Texas Instruments |
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19 / 29 page ![]() ADS5424 SLWS157B − JANUARY 2005 − REVISED JANUARY 2010 www.ti.com 19 APPLICATION INFORMATION 2.7 pF 14-Bit 105 MSPS AIN AIN VREF ADS5424 +5V THS 4509 CM 348 Ω 348 Ω 100 Ω 100 Ω 69.8 Ω VIN From 50 Ω Source 225 Ω 225 Ω 69.8 Ω 49.9 Ω 49.9 Ω 0.22 µF 0.22 µF 0.1 µF 0.1 µF 0.22 µF Figure 41. Using the THS4509 With the ADS5424 fIN − Input Frequency − MHz 70 75 80 85 90 95 10 20 30 40 50 60 70 PERFORMANCE vs INPUT FREQUENCY SNR (dBFS) SFDR (dBc) Figure 42. Performance vs Input Frequency for the THS4509 + ADS5424 Configuration CLK ADS5424 CLK Square Wave or Sine Wave 0.01 µF 0.01 µF Figure 43. Single-Ended Clock CLOCK INPUTS The ADS5424 clock input can be driven with either a differential clock signal or a single-ended clock input, with little or no difference in performance between both configurations. In low input frequency applications, where jitter may not be a big concern, the use of single-ended clock (see Figure 43) could save some cost and board space without any trade-off in performance. When driven on this configuration, it is best to connect CLKM (pin 11) to ground with a 0.01 µF capacitor, while CLKP is ac-coupled with a 0.01 µF capacitor to the clock source, as shown in Figure 40. CLK ADS5424 CLK 0.1 µF 1:4 Clock Source MA3X71600LCT−ND Figure 44. Differential Clock Nevertheless, for jitter sensitive applications, the use of a differential clock will have some advantages (as with any other ADCs) at the system level. The first advantage is that it allows for common-mode noise rejection at the PCB level. A further analysis (see Clocking High Speed Data Converters, SLYT075) reveals one more advantage. The following formula describes the different contributions to clock jitter: (Jittertotal)2 = (EXT_jitter)2+ (ADC_jitter)2= (EXT_jitter)2 + (ADC_int)2 + (K/clock_slope)2 The first term would represent the external jitter, coming from the clock source, plus noise added by the system on the clock distribution, up to the ADC. The second term is the ADC contribution, which can be divided in two portions. The first does not depend directly on any external factor. That is the best we can get out of our ADC. The second contribution is a term inversely proportional to the clock slope. The faster the slope, the smaller this term will be. As an example, we could compute the ADC jitter contribution from a sinusoidal input clock of 3 Vpp amplitude and Fs = 80 MSPS: ADC_jitter = sqrt ((150fs)2+ (5 x 10−5/(1.5 x 2 x PI x 80 x 106))2) = 164fs The use of differential clock allows for the use of bigger clock amplitudes without exceeding the absolute maximum ratings. This, on the case of sinusoidal clock, results on higher slew rates which minimizes the impact of the jitter factor inversely proportional to the clock slope. |
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