MAX1282EVC16 Maxim Integrated Products, MAX1282EVC16 Datasheet - Page 20

• Manufacturer Part Number: MAX1282EVC16
• Description: EVAL KIT FOR MAX1282
• Manufacturer: Maxim Integrated Products

Specifications of MAX1282EVC16

• Number Of Adc's: 1
• Number Of Bits: 12
• Sampling Rate (per Second): 400k
• Data Interface: Serial
• Inputs Per Adc: 4 Single Ended
• Input Range: ±VREF/2
• Power (typ) @ Conditions: 13.75mW @ 400kSPS
• Voltage Supply Source: Single Supply
• Operating Temperature: 0°C ~ 70°C
• Utilized Ic / Part: MAX1282
• Lead Free Status / RoHS Status: Lead free / RoHS Compliant

300ksps/400ksps, Single-Supply, 4-Channel,
Serial 12-Bit ADCs with Internal Reference
Integral nonlinearity (INL) is the deviation of the values
from a straight line on an actual transfer function. This
straight line can be a best-straight-line fit or a line
drawn between the endpoints of the transfer function,
once offset and gain errors have been nullified. The
static linearity parameters for the MAX1282/MAX1283
are measured using the best straight-line fit method.
Differential nonlinearity (DNL) is the difference between
an actual step width and the ideal value of 1LSB. A
DNL error specification of less than 1LSB guarantees
no missing codes and a monotonic transfer function.
Aperture width (t
to disconnect the hold capacitor from the input circuit
(for instance, to turn off the sampling bridge, and put
the T/H unit in hold mode).
Aperture jitter (t
the time between the samples.
Aperture delay (t
rising edge of the sampling clock and the instant when
an actual sample is taken.
Figure 15. Power-Supply Grounding Connection
20
*R = 10Ω
______________________________________________________________________________________
*OPTIONAL
V
+3V
DD1
AJ
AW
AD
MAX1282
MAX1283
GND
GND
) is the sample-to-sample variation in
) is the time the T/H circuit requires
) is the time defined between the
Differential Nonlinearity
SUPPLIES
COM
Integral Nonlinearity
V
DD2
Aperture Width
Aperture Delay
Aperture Jitter
Definitions
+3V
+3V
CIRCUITRY
DIGITAL
DGND
For a waveform perfectly reconstructed from digital
samples, the SNR is the ratio of the full-scale analog
input (RMS value) to the RMS quantization error (resid-
ual error). The ideal, theoretical minimum analog-to-dig-
ital noise is caused only by quantization error and
results directly from the ADC’s resolution (N bits):
In reality, there are other noise sources besides quanti-
zation noise, including thermal noise, reference noise,
clock jitter, etc. Therefore, SNR is calculated by taking
the ratio of the RMS signal to the RMS noise, which
includes all spectral components minus the fundamen-
tal, the first five harmonics, and the DC offset.
SINAD is the ratio of the fundamental input frequency’s
RMS amplitude to RMS equivalent of all other ADC out-
put signals:
ENOB indicates the global accuracy of an ADC at a
specific input frequency and sampling rate. An ideal
ADC’s error consists only of quantization noise. With an
input range equal to the ADC’s full-scale range, calcu-
late ENOB as follows:
THD is the ratio of the RMS sum of the input signal’s
first five harmonics to the fundamental itself. This is
expressed as:
where V
V5 are the amplitudes of the 2nd- through 5th-order
harmonics.
SFDR is the ratio of the RMS amplitude of the funda-
mental (maximum signal component) to the RMS value
of the next-largest distortion component.
SINAD (dB) = 20
THD 20 log
Spurious-Free Dynamic Range (SFDR)
1
is the fundamental amplitude, and V
=
ENOB = (SINAD - 1.76) / 6.02
Effective Number of Bits (ENOB)
Total Harmonic Distortion (THD)
SNR = (6.02
×
Signal-to-Noise Ratio (SNR)
⎛
⎜
⎝
✕
V
log (Signal
2
2
+
✕
V
N + 1.76)dB
Signal-to-Noise Plus
3
2
Distortion (SINAD)
+
V
V
RMS
4
1
2
+
/ Noise
V
4
2
+
V
2
RMS
5
2
through
⎞
⎟
⎠
)