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MP8798AS 데이터시트(PDF) 7 Page - Exar Corporation

부품명 MP8798AS
상세설명  CMOS Very Low Power, 1 MSPS 10-Bit Analog-to-Digital Converter with 4-Channel Mux
PDF  20 Pages
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제조업체  EXAR [Exar Corporation]
홈페이지  http://www.exar.com
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MP8798AS 데이터시트(HTML) 7 Page - Exar Corporation

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MP8798
7
Rev. 3.00
Accuracy of Conversion: DNL and INL
The transfer function for an ideal A/D converter is shown in
Figure 4.
Figure 4. Ideal A/D Transfer Function
3FF
3FE
3FD
VREF(–)
VREF(+)
DIGITAL
CODES
000
002
LSB
OFW = 0
V
0.5
LSB
0.5
LSB
001
OFW = 1
1 LSB
V001
V002
V3FE
V3FF
V0FW
The overflow transition (VOFW) takes place at:
VIN = VOFW = VREF(+) – 0.5 LSB
The first and the last transitions for the data bits take place at:
VIN = V001 = VREF(–) + 0.5 LSB
VIN = V3FF = VREF(+) – 1.5 LSB
LSB = VREF / 1024 = (V3FF – V001) / 1022
Note that the overflow transition is a flag and has no impact on
the data bits.
In a “real” converter the code-to-code transitions don’t fall
exactly every VREF/1024 volts.
A positive DNL (Differential Non-Linearity) error means that
the real width of a particular code is larger than 1 LSB. This error
is measured in fractions of LSBs.
A Max DNL specification guarantees that ALL code widths
(DNL errors) are within the stated value. A specification of Max
DNL = + 0.5 LSB means that all code widths are within 0.5 and
1.5 LSB. If VREF = 4.608 V then 1 LSB = 4.5 mV and every code
width is within 2.25 and 6.75 mV.
N + 1
N
N – 1
Output
Codes
Analog
Input
(N+1) Code Width = V(N+1) – V(N)
LSB = [ VREF(+) – VREF(–) ] / 1024
DNL(N) = [ V(N+1) – V(N) ] – LSB
Figure 5. DNL Measurement
On Production Tester
LSB
DNL
V(N+1)
V(N)
The formulas for Differential Non-linearity (DNL), Integral
Non-Linearity (INL) and zero and full scale errors (EZS, EFS) are:
DNL (001) = V002 – V001 – LSB
:::
DNL (3FE) = V3FF – V3FE – LSB
EFS (full scale error) = V3FF – [VREF(+) –1.5 LSB]
EZS (zero scale error) = V001 – [VREF(–) + 0.5 LSB]
Figure 6. Real A/D Transfer Curve
DIGITAL
CODES
0.5
LSB
000
001
002
3FE
3FF
V
1.5
LSB
V001
V002
V3FE
V3FF
VREF(–)
VREF(+)
EZS
EFS
Figure 6. shows the zero scale and full scale error terms.



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