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ADC12D040CIVS/NOPB 데이터시트(PDF) 18 Page - Texas Instruments

부품명 ADC12D040CIVS/NOPB
상세설명  ADC12D040 Dual 12-Bit, 40 MSPS, 600 mW A/D Converter with Internal/External Reference
PDF  31 Pages
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ADC12D040CIVS/NOPB 데이터시트(HTML) 18 Page - Texas Instruments

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ADC12D040
SNAS171E – JUNE 2002 – REVISED MARCH 2013
www.ti.com
The VRN pins may be used as a common mode voltage source (VCM) for the analog input pins as long as no d.c.
current is drawn from it. However, because the voltages at these pins are half that of the VA supply pin, using
these pins for a common mode source will result in reduced input headroom (the difference between the VA
supply voltage and the peak signal voltage at either analog input) and the possibility of reduced THD and SFDR
performance. For this reason, it is recommended that VA always exceed VREF by at least 2 Volts. For high input
frequencies it may be necessary to increase this headroom to maintain THD and SFDR performance.
Signal Inputs
The signal inputs are VIN+ and VIN−. The input signal, VIN, is defined as
VIN = (VIN+) – (VIN−)
(6)
Figure 29 shows the expected input signal range.
Note that the common mode input voltage range is 1V to 3V with a nominal value of VA/2. The input signals
should remain between ground and 4V.
The Peaks of the individual input signals (VIN+ and VIN−) should each never exceed the voltage described as
VIN+, VIN− = (VREF / 2 + VCM) ≤ 4V (differential)
(7)
to maintain THD and SINAD performance.
Figure 29. Expected Input Signal Range
The ADC12D040 performs best with a differential input with each input centered around a common VCM. The
peak-to-peak voltage swing at both VIN+ and VIN− should not exceed the value of the reference voltage or the
output data will be clipped.
The two input signals should be exactly 180° out of phase from each other and of the same amplitude. For single
frequency inputs, angular errors result in a reduction of the effective full scale input. For a complex waveform,
however, angular errors will result in distortion.
For single frequency sine waves with angular errors of less than 45° (
π/4) between the two inputs, the full scale
error in LSB can be described as approximately
EFS = 2
(n-1) * ( 1 - cos (dev) ) = 2048 * ( 1 - cos (dev) )
(8)
Where dev is the angular difference between the two signals having a 180° relative phase relationship to each
other (see Figure 30). Drive the analog inputs with a source impedance less than 100
Ω.
18
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