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ADS5400IPZP датащи(PDF) 40 Page - Texas Instruments

номер детали ADS5400IPZP
подробное описание детали  ADS5400 12-Bit, 1-GSPS Analog-to-Digital Converter
PDF  58 Pages
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производитель  TI2 [Texas Instruments]
домашняя страница  https://www.ti.com
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ADS5400IPZP датащи(HTML) 40 Page - Texas Instruments

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CLKP
CLKM
0.1 F
m
0.1 F
m
100W
Typical LVPECL
Clock Input
150W
150W
Z
o
Z
o
ADS5400
SLAS611C – OCTOBER 2009 – REVISED JANUARY 2016
www.ti.com
Typical Application (continued)
Figure 38. Recommended Differential Clock Driving Circuit
8.2.1 Design Requirements
The ADS5400 requires a fully differential analog input with a full-scale range not to exceed 2 V peak to peak
differential, biased to a common mode voltage of 2.5 V. In addition the input circuit must provide proper
transmission line termination (or proper load resistors in an amplifier-based solution) so the input of the
impedance of the ADC analog inputs should be considered as well.
The ADS5400 is capable of a typical SNR of 58.5 dBFS for input frequencies of about 125 MHz, which is well
under the Nyquist limit for this ADC operating at 1000 Msps. The amplifier and clocking solution will have a direct
impact on performance in terms of SNR, so the amplifier and clocking solution should be selected such that the
SNR performance of at least 58 dBFS is preserved.
8.2.2 Detailed Design Procedure
8.2.2.1 Clocking Source for ADS5400
The signal to noise ratio of the ADC is limited by three different factors: the quantization noise, the thermal noise,
and the total jitter of the sample clock. Quantization noise is driven by the resolution of the ADC, which is 12 bits
for the ADS5400. Thermal noise is typically not noticeable in high speed pipelined converters such as the
ADS5400, but may be estimated by looking at the signal to noise ratio of the ADC with very low input frequencies
and using Equation 2 to solve for thermal noise. (For this estimation, we will take thermal noise to be zero. The
lowest frequency for which SNR is specified is 125 MHz. If we had an SNR specification for input frequencies
around 5 MHz then that SNR would be a good approximation for SNR due to thermal noise. This would be just
an approximation, and the lower the input frequency that has an SNR specification the better this approximation
would be.) The thermal noise limits the SNR at low input frequencies while the clock jitter sets the SNR for higher
input frequencies. For ADCs with higher resolution and typical SNR of 75 dBFS or so, thermal noise would be
more of a factor in overall performance. Quantization noise is also a limiting factor for SNR, as the theoretical
maximum achievable SNR as a function of the number of bits of resolution is set by Equation 1.
where
•
N = number of bits resolution.
(1)
For a 12-bit ADC, the maximum SNR = 1.76 + (6.02 × 12) = 74 dB. This is the number that we shall enter into
Equation 2 for quantization noise as we solve for total SNR for different amounts of clock jitter using Equation 2.
40
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