Inductor Current of Resonant Converter Calculator

✖Load current is a type of load that maintains a constant current regardless of the voltage that is applied to it.ⓘ Load Current [I_load]			+10% -10%
✖Maximum Current of a resonant converter is the maximum current that the converter can deliver to the load without damaging any of its components.ⓘ Maximum Current [I_max]			+10% -10%
✖Angular Frequency of a resonant converter is the frequency at which the resonant circuit of the converter oscillates.ⓘ Angular Frequency [ω]			+10% -10%
✖Time Period of a resonant converter is the time it takes for the resonant circuit to complete one full oscillation.ⓘ Time Period [t]			+10% -10%

✖Inductor Current in a resonant converter is the current that flows through the resonant inductor.ⓘ Inductor Current of Resonant Converter [I_L]

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Formula

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Inductor Current of Resonant Converter

Formula

`"I"_{"L"} = "I"_{"load"}-"I"_{"max"}*sin("ω")*"t"`

Example

`"13.73696A"="5.12A"-"7.23A"*sin("3.78rad/s")*"2s"`

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Inductor Current of Resonant Converter Solution

STEP 0: Pre-Calculation Summary

Formula Used

Inductor Current = Load Current-Maximum Current*sin(Angular Frequency)*Time Period
I_L = I_load-I_max*sin(ω)*t
This formula uses 1 Functions, 5 Variables

Functions Used

sin - Sine is a trigonometric function that describes the ratio of the length of the opposite side of a right triangle to the length of the hypotenuse., sin(Angle)

Variables Used

Inductor Current - (Measured in Ampere) - Inductor Current in a resonant converter is the current that flows through the resonant inductor.
Load Current - (Measured in Ampere) - Load current is a type of load that maintains a constant current regardless of the voltage that is applied to it.
Maximum Current - (Measured in Ampere) - Maximum Current of a resonant converter is the maximum current that the converter can deliver to the load without damaging any of its components.
Angular Frequency - (Measured in Radian per Second) - Angular Frequency of a resonant converter is the frequency at which the resonant circuit of the converter oscillates.
Time Period - (Measured in Second) - Time Period of a resonant converter is the time it takes for the resonant circuit to complete one full oscillation.

STEP 1: Convert Input(s) to Base Unit

Load Current: 5.12 Ampere --> 5.12 Ampere No Conversion Required
Maximum Current: 7.23 Ampere --> 7.23 Ampere No Conversion Required
Angular Frequency: 3.78 Radian per Second --> 3.78 Radian per Second No Conversion Required
Time Period: 2 Second --> 2 Second No Conversion Required

STEP 2: Evaluate Formula

Substituting Input Values in Formula

I_L = I_load-I_max*sin(ω)*t --> 5.12-7.23*sin(3.78)*2

Evaluating ... ...

I_L = 13.7369630562603

STEP 3: Convert Result to Output's Unit

13.7369630562603 Ampere --> No Conversion Required

FINAL ANSWER

13.7369630562603 ≈ 13.73696 Ampere <-- Inductor Current

(Calculation completed in 00.020 seconds)

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Created by Mohamed Fazil V

Acharya institute of technology (AIT), Bengaluru

Mohamed Fazil V has created this Calculator and 50+ more calculators!

Verified by Aman Dhussawat

GURU TEGH BAHADUR INSTITUTE OF TECHNOLOGY (GTBIT), NEW DELHI

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< 11 Resonant Converters Calculators

LCC Parallel Frequency of Resonant Converter

Go Parallel Resonant Frequency = 1/(2*pi*sqrt(Inductance*((Resonant Capacitor*Parallel Resonant Capacitor)/(Resonant Capacitor+Parallel Resonant Capacitor))))

Resonant Tank Current of Resonant Converter

Go Resonant Tank Current = pi/2*Output Current/Turn Ratio*sin(2*pi*Switching Frequency*Time Period)

Switch Network Output Voltage of Resonant Converter

Go Output Voltage = ((2*Input Voltage)/pi)*sin(2*pi*Switching Frequency*Time Period)

LLC Series Frequency of Resonant Converter

Go Series Resonant Frequency = 1/((2*pi)*sqrt((Inductance+Parallel Resonant Inductance)*Resonant Capacitor))

Inductor Current of Resonant Converter

Go Inductor Current = Load Current-Maximum Current*sin(Angular Frequency)*Time Period

First Order Harmonic Switch Network Output Voltage of Resonant Converter

Go Resonant Voltage = (4*(Input Voltage/2))/pi*sin(Angular Frequency*Time Period)

LLC Parallel Frequency of Resonant Converter

Go Parallel Resonant Frequency = 1/(2*pi*sqrt(Inductance*Resonant Capacitor))

Capacitor Voltage of Resonant Converter

Go Capacitor Voltage = Source Voltage*(1-cos(Angular Frequency*Time Period))

Diode Current of Resonant Converter

Go Diode Current = Load Current-Source Voltage/Inductance*Time Period

Peak Voltage of Resonant Converter

Go Peak Voltage = Source Voltage+Load Current*Load Impedance

Equivalent Resistor of Resonant Converter

Go Equivalent Resistance = (8*Turn Ratio^2)/pi^2*Output Resistance

Inductor Current of Resonant Converter Formula

Inductor Current = Load Current-Maximum Current*sin(Angular Frequency)*Time Period
I_L = I_load-I_max*sin(ω)*t

What is Inductor Current of Resonant Converter ?

The inductor current in a resonant converter is a key parameter that plays a crucial role in the operation and efficiency of the converter. A resonant converter is a type of power electronics circuit designed to operate in a resonant mode, where the inductor current follows specific waveforms to reduce switching losses and improve efficiency.

How to Calculate Inductor Current of Resonant Converter?

Inductor Current of Resonant Converter calculator uses Inductor Current = Load Current-Maximum Current*sin(Angular Frequency)*Time Period to calculate the Inductor Current, Inductor Current of Resonant Converter is an important parameter because it affects the efficiency, power handling capability, and EMI performance of the converter. It is important to choose the right value of inductor current for the specific application. It varies throughout the switching cycle. Inductor Current is denoted by I_L symbol.

How to calculate Inductor Current of Resonant Converter using this online calculator? To use this online calculator for Inductor Current of Resonant Converter, enter Load Current (I_load), Maximum Current (I_max), Angular Frequency (ω) & Time Period (t) and hit the calculate button. Here is how the Inductor Current of Resonant Converter calculation can be explained with given input values -> 13.73696 = 5.12-7.23*sin(3.78)*2.

FAQ

What is Inductor Current of Resonant Converter?

Inductor Current of Resonant Converter is an important parameter because it affects the efficiency, power handling capability, and EMI performance of the converter. It is important to choose the right value of inductor current for the specific application. It varies throughout the switching cycle and is represented as I_L = I_load-I_max*sin(ω)*t or Inductor Current = Load Current-Maximum Current*sin(Angular Frequency)*Time Period. Load current is a type of load that maintains a constant current regardless of the voltage that is applied to it, Maximum Current of a resonant converter is the maximum current that the converter can deliver to the load without damaging any of its components, Angular Frequency of a resonant converter is the frequency at which the resonant circuit of the converter oscillates & Time Period of a resonant converter is the time it takes for the resonant circuit to complete one full oscillation.

How to calculate Inductor Current of Resonant Converter?

Inductor Current of Resonant Converter is an important parameter because it affects the efficiency, power handling capability, and EMI performance of the converter. It is important to choose the right value of inductor current for the specific application. It varies throughout the switching cycle is calculated using Inductor Current = Load Current-Maximum Current*sin(Angular Frequency)*Time Period. To calculate Inductor Current of Resonant Converter, you need Load Current (I_load), Maximum Current (I_max), Angular Frequency (ω) & Time Period (t). With our tool, you need to enter the respective value for Load Current, Maximum Current, Angular Frequency & Time Period and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.

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