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STM32F412RGY6TR Datasheet(PDF) 142 Page - STMicroelectronics

Part # STM32F412RGY6TR
Description  Arm®-Cortex®-M4 32b MCUFPU, 125 DMIPS, 1MB Flash, 256KB RAM, USB OTG FS, 17 TIMs, 1 ADC, 17 comm. interfaces
PDF  201 Pages
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Manufacturer  STMICROELECTRONICS [STMicroelectronics]
Direct Link  http://www.st.com
Logo STMICROELECTRONICS - STMicroelectronics

STM32F412RGY6TR Datasheet(HTML) 142 Page - STMicroelectronics

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Electrical characteristics
STM32F412xE/G
142/201
DocID028087 Rev 7
Equation 1: RAIN max formula
The formula above (Equation 1) is used to determine the maximum external impedance
allowed for an error below 1/4 of LSB. N = 12 (from 12-bit resolution) and k is the number of
sampling periods defined in the ADC_SMPR1 register.
fS(2)
Sampling rate
(fADC = 30 MHz, and
tS = 3 ADC cycles)
12-bit resolution
Single ADC
-
-
2
Msps
12-bit resolution
Interleave Dual ADC
mode
-
-
3.75
Msps
12-bit resolution
Interleave Triple ADC
mode
-
-
6
Msps
IVREF+(2)
ADC VREF DC current
consumption in conversion
mode
-
-
300
500
µA
IVDDA(2)
ADC VDDA DC current
consumption in conversion
mode
--
1.6
1.8
mA
1. VDDA minimum value of 1.7 V is possible with the use of an external power supply supervisor (refer to Section 3.18.2:
Internal reset OFF).
2. Guaranteed by characterization, not tested in production.
3. VREF+ is internally connected to VDDA and VREF- is internally connected to VSSA.
4. RADC maximum value is given for VDD=1.7 V, and minimum value for VDD=3.3 V.
5. For external triggers, a delay of 1/fPCLK2 must be added to the latency specified in Table 72.
Table 72. ADC characteristics (continued)
Symbol
Parameter
Conditions
Min
Typ
Max
Unit
Table 73. ADC accuracy at fADC = 18 MHz(1)
1. Better performance could be achieved in restricted VDD, frequency and temperature ranges.
Symbol
Parameter
Test conditions
Typ
Max(2)
2. Guaranteed by characterization, not tested in production.
Unit
ET
Total unadjusted error
fADC =18 MHz
VDDA = 1.7 to 3.6 V
VREF = 1.7 to 3.6 V
VDDA −VREF < 1.2 V
±3
±4
LSB
EO
Offset error
±2
±3
EG
Gain error
±1
±3
ED
Differential linearity error
±1
±2
EL
Integral linearity error
±2
±3
RAIN
k0.5
()
fADC CADC
2
N
2
+
()
ln
×
×
----------------------------------------------------------------
RADC
=



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