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AN3322 Datasheet(PDF) 6 Page - STMicroelectronics

Part # AN3322
Description  Watt-hour meter based on the STM32F101 microcontroller
PDF  38 Pages
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Manufacturer  STMICROELECTRONICS [STMicroelectronics]
Direct Link  http://www.st.com
Logo STMICROELECTRONICS - STMicroelectronics

AN3322 Datasheet(HTML) 6 Page - STMicroelectronics

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Watt-hour meter using the STM32
AN3322
6/38
DocID18304 Rev 1
1
Watt-hour meter using the STM32
The following sections describe the necessary feasibility study, theory and computation for
the STM32 power meter implementation. The system design, STM32 parameter evaluation,
ADC feature enhancement, and international standards are also covered here.
1.1
STM32 ADC parameters
The most important part of the power meter and its microcontroller used in metering
applications is the embedded ADC. Its parameters are the key to deciding if the
requirements for precision of the implemented meter can be fulfilled (international standards
mentioned in these sections). The first step is to evaluate the parameters given in the ADC
specifications:
For the given STM32 ADC, the specifications and tests show:
Equation 1
Integral non-linearity error is
.
Equation 2
The resolution of the 12-bit ADC is
= 0.02% of the full scale ADC range.
Equation 3
If
, then the accuracy = resolution of given ADC.
Equation 4
The accuracy of the 12-bit ADC is
= 0.02% of the full scale ADC range.
1.2
Requirements for meter in Class B
The European standard defining the requirements for electricity metering equipment should
be the source of constraints and limits for the design presented in this application note.
EN 50470-1:2006 and EN 50470-3:2006 are referenced in this case. All the computation is
directed to the precision of Class B.
Table 1. STM32 ADC parameter specifications
Symbol
Parameter
Test conditions
Typ.
Max.
Unit
ET
Total unadjusted error
fPCLK2 = 24 MHz,
fADC = 12 MHz, RAIN < 10 k,
VDDA = 3 to 3.6 V
TA = 25 °C
Measurements made after ADC
calibration
VREF+ = VDDA
±1.3
±2
LSB
EO
Offset error
±1
±1.5
EG
Gain error
±0.5
±1.5
ED
Differential linearity error
±0.7
±1
EL
Integral linearity error
±0.8
±1.5
EINL
12 bit
–
0,8LSB12 bit
–
=
1
2
12
--------
EINL
12 bit
–
1LSB
1
2
12
--------



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