SLVSDO1C January 2017 – March 2020 DRV8886AT
PRODUCTION DATA.
When performing a design error calculation, the different variables that contribute the most to the error must be considered. To do so, first consider the typical values extracted from DRV8885 data sheet which are listed in Table 6 with a 20-kΩ 1% resistor .
Parameter | Minimum | Typical | Maximum |
---|---|---|---|
ARREF | 28100 | 30000 | 31900 |
VRREF | 1.18 | 1.232 | 1.28 |
RREF | 19800 | 20000 | 20200 |
Using and knowing the desired output current, the VDAC value can be obtained. For example, the DRV8885EVM, which has a 20-kΩ resistor for RREF, was selected to operate at a 1-A, 400mA, and 200 mA current. Table 7 lists the calculated VDAC values using typical ARREF and VRREF data sheet values
Parameter | Minimum | Typical | Maximum |
---|---|---|---|
IFS | 1 | 0.4 | 0.2 |
ARREF | 30 000 | 30 000 | 30 000 |
VRREF | 1.232 | 1.232 | 1.232 |
RREF | 20 000 | 20 000 | 20 000 |
VDAC | 0.4107 | 0.9035 | 1.0677 |
Next, use Equation 3 and Equation 4 to calculate the worst case value for the minimum and maximum full scale current, respectively.
These two equations show that error contributions come from VDAC, ARREF, VRREF, and RREF. The next sections will show how these different error contributors, affect the overall IFS error and how they can be improved.