Boost Peak Switch Current
Ipk = Iout/(1−D) + ΔIL/2
Quick answer
This calculator solves Ipk = Iout/(1 − D) + ΔIL/2 for Peak Current. With Output Current 4.4 A, Duty Cycle 50 %, Ripple Current 20 mA, the result is 8.81 A. It solves in 4 directions, so you can enter the values you have and get the one you need.
Calculator
Formula
Description
The peak current in a boost converter’s switch and inductor is the average inductor current (the output current divided by 1 − D) plus half the ripple. This peak sets the saturation rating of the inductor and the current rating of the MOSFET and diode. Underestimating it leads to inductor saturation and runaway current.
Variables
- Ipk — Peak switch/inductor current (A)
- Iout — Output (load) current (A)
- D — Duty cycle (0–1)
- ΔIL — Peak-to-peak ripple current (A)
Practical Notes
The average inductor current Iout/(1−D) rises steeply as D approaches 1, which is why high step-up ratios demand large, low-saturation inductors and high-current switches.
Symbols and units
| Symbol | Meaning | Default unit | Accepted units |
|---|---|---|---|
| Ipk | Peak Current | A | pA, nA, µA, mA, A, kA |
| Iout | Output Current | A | pA, nA, µA, mA, A, kA |
| D | Duty Cycle | — | —, % |
| dIL | Ripple Current | mA | pA, nA, µA, mA, A, kA |
Step by step
- 1. What you know: Output Current 4.4 A, Duty Cycle 50 %, Ripple Current 20 mA
- 2. The relation: Ipk = Iout/(1 − D) + ΔIL/2
- 3. Substitute: Iout = 4.4 A, D = 50 %, dIL = 20 mA
- 4. Result: Peak Current = 8.81 A
Worked examples
Minimum range
Given: Output Current 4.4 mA, Duty Cycle 2.5 %, Ripple Current 100 µA
Result: Peak Current = 4.563 mA
Low range
Given: Output Current 44 mA, Duty Cycle 25 %, Ripple Current 1 mA
Result: Peak Current = 59.17 mA
Typical
Given: Output Current 4.4 A, Duty Cycle 50 %, Ripple Current 20 mA
Result: Peak Current = 8.81 A
High range
Given: Output Current 0.22 kA, Duty Cycle 0.8, Ripple Current 0.5 A
Result: Peak Current = 1.1 kA
Maximum range
Given: Output Current 2.2 kA, Duty Cycle 8, Ripple Current 5 A
Result: Peak Current = -0.3118 kA
Solving for each variable
Solve for Peak Current
Output Current 4.4 mA, Duty Cycle 2.5 %, Ripple Current 100 µA → 4.563 mA
Solve for Output Current
Peak Current 2 mA, Duty Cycle 2.5 %, Ripple Current 100 µA → 1.901 mA
Solve for Ripple Current
Peak Current 2 mA, Output Current 4.4 mA, Duty Cycle 2.5 % → -5.026 mA
Solve for Duty Cycle
Peak Current 2 mA, Output Current 4.4 mA, Ripple Current 100 µA → -1.256
How Peak Current changes with Output Current
| Output Current (input) | Peak Current (result) |
|---|---|
| 0.44 A | 0.89 A |
| 1.1 A | 2.21 A |
| 2.2 A | 4.41 A |
| 3.3 A | 6.61 A |
| 4.4 A | 8.81 A |
| 6.6 A | 13.21 A |
| 8.8 A | 17.61 A |
| 17.6 A | 35.21 A |
| 30.8 A | 61.61 A |
| 44 A | 88.01 A |
The same result in other units
| Unit | Value |
|---|---|
| µA | 8810000 |
| mA | 8810 |
| A | 8.81 |
| kA | 0.00881 |
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<p><a href="https://vbatpower.com/formulas/boost-peak-switch-current/">Boost Peak Switch Current</a> Calculator by vbatpower.com</p> Frequently asked questions
How do you calculate Boost Peak Switch Current?
Use Ipk = Iout/(1 − D) + ΔIL/2. With Output Current 4.4 A, Duty Cycle 50 %, Ripple Current 20 mA, Peak Current works out to 8.81 A.
How do you calculate boost average current peak current?
Rearrange for Peak Current: with Output Current 44 mA, Duty Cycle 25 %, Ripple Current 1 mA, Peak Current is 59.17 mA.
What is the formula for Boost Peak Switch Current?
The formula is Ipk = Iout/(1 − D) + ΔIL/2. The peak current in a boost converter’s switch and inductor is the average inductor current (the output current divided by 1 − D) plus half the ripple.
How do you find Output Current when you know the other values?
Rearrange for Output Current: with Peak Current 2 mA, Duty Cycle 2.5 %, Ripple Current 100 µA, Output Current is 1.901 mA.
How do you find Ripple Current when you know the other values?
Rearrange for Ripple Current: with Peak Current 2 mA, Output Current 4.4 mA, Duty Cycle 2.5 %, Ripple Current is -5.026 mA.
What units does Boost Peak Switch Current use?
Peak Current is shown in µA, mA, A, kA. Values are held in SI base units internally, so you can mix prefixes without converting by hand.
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