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ADS5424IPGPR Datasheet(PDF) 19 Page - Texas Instruments

Part # ADS5424IPGPR
Description  14 Bit, 105 MSPS Analog-to-Digital Converter
PDF  29 Pages
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Manufacturer  TI2 [Texas Instruments]
Direct Link  https://www.ti.com
Logo TI2 - Texas Instruments

ADS5424IPGPR Datasheet(HTML) 19 Page - Texas Instruments

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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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