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LTC6955 датащи(PDF) 16 Page - Analog Devices

номер детали LTC6955
подробное описание детали  Ultralow Jitter, 7.5GHz 11 Output Fanout Buffer Family
PDF  22 Pages
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производитель  AD [Analog Devices]
домашняя страница  http://www.analog.com
Logo AD - Analog Devices

LTC6955 датащи(HTML) 16 Page - Analog Devices

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LTC6955
16
Rev 0
For more information www.analog.com
Preliminary Technical Data
Advance Product Information Subject to Change
Rev PrA
APPLICATIONS INFORMATION
Figure 6. A Typical Data Acquisition Circuit Showing the Sampling Error
Effects of a Noisy Amplifier and a Jittery Sampling Clock
6955 F06
SINE WAVE
INPUT SIGNAL WITH
NOISELESS AMP
SAMPLING CLOCK WITH ADDED JITTER
∆V = VERROR
tJ
SINE WAVE
INPUT SIGNAL WITH
NOISY AMP
SINE WAVE
INPUT SIGNAL
PERFECT SAMPLING CLOCK
∆V = VERROR
SINE WAVE
INPUT SIGNAL WITH
NOISELESS AMP
PERFECT SAMPLING CLOCK
VSAMPLE
SAMPLING CLOCK
BITS
ADC
AMP
ADC Clocking and Jitter Requirements
Adding noise directly to a clean signal clearly reduces its
signal to noise ratio (SNR). In data acquisition applica-
tions, digitizing a clean signal with a noisy clock signal
also degrades the SNR. This issue is best explained in
the time domain using jitter instead of phase noise. For
this discussion, assume that the jitter is white (flat with
frequency) and of Gaussian distribution.
Figure 6 shows a sine wave signal entering a typical data
acquisition circuit composed of an ADC, an input signal
amplifier and a sampling clock. Also shown are three sig-
nal sampling scenarios for sampling the sine wave at its
zero crossing.
In the first scenario, a perfect sine wave input is buffered
by a noiseless amplifier to drive the ADC. Sampling is per-
formed by a perfect, zero jitter clock. Without any added
noise or sampling clock jitter, the ADC’s digitized output
value is very clearly determined and perfectly repeatable
from cycle to cycle.
In the second scenario, a perfect sine wave input is buff-
ered by a noisy amplifier to drive the ADC. Sampling is
performed by a perfect, zero jitter clock. The added noise
results in an uncertainty in the digitized value, causing an
error term which degrades the SNR. The degraded SNR in
this scenario, from adding noise to the signal, is expected.



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