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参数资料
| 型号： | ARD00354 |
| 厂商： | Microchip Technology |
| 文件页数： | 2/50页 |
| 文件大小： | 0K |
| 描述： | BOARD REF DESIGN MCP6N11/MCP6V2X |
| 标准包装： | 1 |
| 每 IC 通道数： | 1 - 单 |
| 放大器类型： | 仪表 |
| 输出类型： | 满摆幅 |
| 电流 - 输出 / 通道： | 30mA |
| 工作温度： | -40°C ~ 125°C |
| 电流供应（主 IC）： | 800µA |
| 板类型： | 完全填充 |
| 已供物品： | 板，线缆 |
| 已用 IC / 零件： | MCP6N11，MCP6001，MCP6V26，MCP6V27，PIC18F2553 |
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MCP6N11
DS25073A-page 10
2011 Microchip Technology Inc.
1.5
Explanation of DC Error Specs
1.5.1
INPUT OFFSET RELATED ERRORS
The input offset error (VE) is extracted from input offset
measurements (see Section 1.4.1 “Input Offset Test
Circuit”), based on Equation 1-1:
EQUATION 1-4:
VE has several terms, which assume a linear response
to changes in VDD, VSS, VCM, VOUT and TA (all of which
are in their specified ranges):
EQUATION 1-5:
1.5.2
INPUT OFFSET COMMON MODE
NON-LINEARITY
The input offset error (VE) changes non-linearly with
fit line (VE_LIN) based on VOS and CMRR. The op amp
is in standard conditions (
ΔVOUT =0, VDM =0, etc.).
VCM is swept from VIVL to VIVH. The test circuit is in
calculated using Equation 1-4.
FIGURE 1-8:
Input Offset Error vs.
Common Mode Input Voltage.
Based on the measured VE data, we obtain the
following linear fit:
EQUATION 1-6:
The remaining error (
ΔVE) is described by the Common
Mode Non-Linearity spec:
EQUATION 1-7:
The same common mode behavior applies to VE when
VREF is swept, instead of VCM, since both input stages
are designed the same:
EQUATION 1-8:
1.5.3
DIFFERENTIAL GAIN ERROR AND
NON-LINEARITY
The differential errors are extracted from differential
gain measurements (see Section 1.4.2 “Differential
Gain Test Circuit”), based on Equation 1-2. These
errors are the differential gain error (gE) and the input
offset error (VE, which changes non-linearly with VDM):
EQUATION 1-9:
These errors are adjusted for the expected output, then
referred back to the input, giving the differential input
error (VED) as a function of VDM:
EQUATION 1-10:
V
E
V
M
V
REF
–
G
DM 1gE
+
()
---------------------------------
=
Where:
PSRR
, CMRR and A
OL are in units of V/V
ΔT
A is in units of °C
VDM =0
V
E
V
OS
ΔV
DD
ΔV
SS
–
PSRR
---------------------------------
ΔV
CM
CMRR
-----------------
ΔV
REF
CMRR
-----------------
++
+
=
ΔV
OUT
A
OL
-----------------
ΔT
A
ΔV
OS
ΔT
A
-------------
++
V1
V3
VE, VE_LIN (V)
VCM (V)
VIVL
VIVH
VDD/2
V2
VE_LIN
VE
ΔVE
Where:
V
E_LIN
V
OS
V
CM
V
DD 2
–
CMRR
-----------------------------------
+
=
V
OS
V
2
=
1
CMRR
-----------------
V
3
V
1
–
V
IV H
V
IVL
–
------------------------------
=
Where:
INL
CM
max
ΔV
E
V
IVH
V
IV L
–
------------------------------
=
ΔV
E
V
E
V
E_LIN
–
=
V
E_LIN
V
OS
V
REF
V
DD 2
–
CMRR
-------------------------------------
+
=
INL
CM
max
ΔV
E
V
IVH
V
IVL
–
------------------------------
=
G
DM
1R
F RG
+
=
V
M
G
DM 1gE
+
() V
DM
V
+
E
()
=
V
ED
V
M
G
DM
------------V
DM
–
=
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