Gate-Driver Peak Current

Ipk = Vdrive / (Rdrv + Rg)

Quick answer

This calculator solves Ipk = Vdrive / (Rdrv + Rg) for Peak Gate Current. With Drive Voltage 12 V, Driver Resistance 0.47 kΩ, Gate Resistance 1.03 kΩ, the result is 8 mA. It solves in 4 directions, so you can enter the values you have and get the one you need.

Calculator

Peak Gate Current (A)
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Formula

Ipk = Vdrive / (Rdrv + Rg)

Description

The peak current a gate driver delivers to a MOSFET gate is the drive voltage divided by the total series resistance—the driver’s own output resistance plus the external gate resistor. This peak current charges the gate capacitance and sets how fast the device switches: more current means faster edges and lower switching loss, but also more ringing and EMI.

Variables

  • Ipk — Peak gate-drive current (A)
  • Vdrive — Gate drive voltage (V)
  • Rdrv — Driver internal output resistance (Ω)
  • Rg — External gate resistor (Ω)

Practical Notes

Increase Rg to slow the edges and tame ringing/EMI; decrease it to cut switching loss. The driver must be rated for this peak current, even though it flows only briefly.

Symbols and units

Symbol Meaning Default unit Accepted units
Ipk Peak Gate Current A pA, nA, µA, mA, A, kA
Vdrive Drive Voltage V pV, nV, µV, mV, V, kV
Rdrv Driver Resistance Ω mΩ, Ω, kΩ, MΩ
Rg Gate Resistance Ω mΩ, Ω, kΩ, MΩ

Step by step

  1. 1. What you know: Drive Voltage 12 V, Driver Resistance 0.47 kΩ, Gate Resistance 1.03 kΩ
  2. 2. The relation: Ipk = Vdrive / (Rdrv + Rg)
  3. 3. Substitute: Vdrive = 12 V, Rdrv = 0.47 kΩ, Rg = 1.03 kΩ
  4. 4. Result: Peak Gate Current = 8 mA

Related quantities from the same inputs

  • P = V × I = 96 mW

Worked examples

Minimum range

Given: Drive Voltage 0.33 V, Driver Resistance 1 Ω, Gate Resistance 2.2 Ω

Result: Peak Gate Current = 103.1 mA

Low range

Given: Drive Voltage 3.3 V, Driver Resistance 10 Ω, Gate Resistance 22 Ω

Result: Peak Gate Current = 103.1 mA

Typical

Given: Drive Voltage 12 V, Driver Resistance 0.47 kΩ, Gate Resistance 1.03 kΩ

Result: Peak Gate Current = 8 mA

High range

Given: Drive Voltage 0.23 kV, Driver Resistance 4.7 kΩ, Gate Resistance 10.3 kΩ

Result: Peak Gate Current = 15.33 mA

Maximum range

Given: Drive Voltage 2.3 kV, Driver Resistance 47 kΩ, Gate Resistance 103 kΩ

Result: Peak Gate Current = 15.33 mA

Solving for each variable

Solve for Peak Gate Current

Drive Voltage 0.33 V, Driver Resistance 1 Ω, Gate Resistance 2.2 Ω → 103.1 mA

Solve for Drive Voltage

Peak Gate Current 2 mA, Driver Resistance 1 Ω, Gate Resistance 2.2 Ω → 6.4 mV

Solve for Driver Resistance

Peak Gate Current 2 mA, Drive Voltage 0.33 V, Gate Resistance 2.2 Ω → 0.1628 kΩ

Solve for Gate Resistance

Peak Gate Current 2 mA, Drive Voltage 0.33 V, Driver Resistance 1 Ω → 0.164 kΩ

How Peak Gate Current changes with Drive Voltage

Drive Voltage (input) Peak Gate Current (result)
1.2 V 0.8 mA
3 V 2 mA
6 V 4 mA
9 V 6 mA
12 V 8 mA
18 V 12 mA
24 V 16 mA
48 V 32 mA
84 V 56 mA
120 V 80 mA

The same result in other units

Unit Value
nA 8000000
µA 8000
mA 8
A 0.008

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Frequently asked questions

How do you calculate Gate-Driver Peak Current?

Use Ipk = Vdrive / (Rdrv + Rg). With Drive Voltage 12 V, Driver Resistance 0.47 kΩ, Gate Resistance 1.03 kΩ, Peak Gate Current works out to 8 mA.

What is the formula for Gate-Driver Peak Current?

The formula is Ipk = Vdrive / (Rdrv + Rg). The peak current a gate driver delivers to a MOSFET gate is the drive voltage divided by the total series resistance—the driver’s own output resistance plus the external gate resistor.

How do you find Drive Voltage when you know the other values?

Rearrange for Drive Voltage: with Peak Gate Current 2 mA, Driver Resistance 1 Ω, Gate Resistance 2.2 Ω, Drive Voltage is 6.4 mV.

How do you find Driver Resistance when you know the other values?

Rearrange for Driver Resistance: with Peak Gate Current 2 mA, Drive Voltage 0.33 V, Gate Resistance 2.2 Ω, Driver Resistance is 0.1628 kΩ.

What units does Gate-Driver Peak Current use?

Peak Gate Current is shown in nA, µA, mA, A. Values are held in SI base units internally, so you can mix prefixes without converting by hand.