vault backup: 2026-06-24 17:21:18
This commit is contained in:
1 parent
4c7dc9473a
commit
ef3f89693b
1 file changed
+10
@@ -3,6 +3,8 @@
|
||||
|
||||
## TPS63020
|
||||
### Choosing an Inductor
|
||||
Neither of the options given in the datasheet are still available so a different inductor will need to be chosen
|
||||
|
||||
The equations needed to find the peak current in steady state operation are
|
||||
Duty cycle boost: $$D=\frac{{V_{OUT} - V_{IN}}}{V_{OUT}}$$
|
||||
and peak current: $$I_{PEAK} = \frac{I_{out}}{\eta * (1 - D)} + \frac{{V_{IN} * D}}{2 * f * L}$$
|
||||
@@ -15,3 +17,11 @@ where
|
||||
|
||||
First, to calculate the duty cycle boost we can plug in the output voltage (3.3V) and the "minimum input voltage in boost mode" which for the BQ25985 is listed as 2.304V
|
||||
$$D = \frac{{3.3 - 2.304}}{3.3} = 0.302$$
|
||||
Now calculating for $I_{PEAK}$ using the values
|
||||
- $D = 0.302$ (calculated previously)
|
||||
- $f = 2.5$ (MHz, typical stated in datasheet)
|
||||
- $L=1.5$ (uH, value for inductor used)
|
||||
- $\eta = 0.9$ (efficiency assumption stated in datasheet)
|
||||
$$I_{PEAK} = \frac{3.3}{0.9 * (1 - 0.302)} + \frac{{2.304 * 0.302}}{2 * 2.5 * 1.5} = 5.346$$
|
||||
The datasheet states to pick an inductor with a saturation current 20% higher than the calculated value which would mean $$I_{sat} \geq 6.415$$
|
||||
The []
|
||||
Reference in new issue
Block a user