XE8801AMI027LF Semtech, XE8801AMI027LF Datasheet - Page 110

• Manufacturer Part Number: XE8801AMI027LF
• Description: IC DAS 16BIT FLASH 8K MTP 44LQFP
• Manufacturer: Semtech

Specifications of XE8801AMI027LF

• Applications: Sensing Machine
• Core Processor: RISC
• Program Memory Type: FLASH (22 kB)
• Controller Series: XE8000
• Ram Size: 512 x 8
• Interface: UART, USRT
• Number Of I /o: 24
• Voltage - Supply: 2.4 V ~ 5.5 V
• Operating Temperature: -40°C ~ 85°C
• Mounting Type: Surface Mount
• Package / Case: 44-LQFP
• For Use With: XE8000MP - PROG BOARD AND PROSTART2 CARD
• Lead Free Status / RoHS Status: Lead free / RoHS Compliant

As an example, consider the system where: GD
5V. In this case, the noise contribution V
V
Considering a 0.2V (rms) maximum signal amplitude, the signal-to-noise ratio is 90dB.
Noise can also be reduced by implementing a software filter. By making an average on a number of subsequent
measurements, the apparent noise is reduced the square root of the number of measurement used to make the
average.
16.8.5
Gain error is defined as the amount of deviation between the ideal transfer function (theoretical equation Eq. 18) and
the measured transfer function (with the offset error removed).
The actual gain of the different stages can vary depending on the fabrication tolerances of the different elements.
Although these tolerances are specified to a maximum of ±3%, they will be most of the time around ±0.5%.
Moreover, the tolerances between the different stages are not correlated and the probability to get the maximal error
in the same direction in all stages is very low. Finally, these gain errors can be calibrated by the software at the same
time with the gain errors of the sensor for instance.
© Semtech 2005
N,IN
= 6.4µV (rms) at the input of the acquisition chain, or, equivalently, 0.85 LSB at the output of the ADC.
Gain Error and Offset Error
Figure 16-17 ADC noise (PGA1, 2 & 3 bypassed, OSR=512,N
Figure 16-18 (a) Simple noise model for PGAs and ADC
V
PGA1
N,IN
GD1
PGA1
GD1
80
60
40
20
V
0
N1
and (b) total input referred noise
N1
-5
of PGA1 is dominant over that of PGA2. Using equation Eq. 21, we get:
-4
Output Code Deviation From Mean Value [LSB]
PGA2
GD2
2
-3
= 10 (GD
PGA2
GD2
-2
V
N2
16-25
(b)
-1
(a)
1
0
= 1; PGA3 bypassed), OSR = 512, N
PGA3
GD3
PGA3
GD3
1
V
2
N3
3
ADC
ADC
4
f
f
S
S
5
XE8801A – SX8801R
ELCONV
=2)
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ELCONV
= 2, V
REF
=