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L=50[μH]      
Cout=220[μF]      
Ton=5.72[μs]      
Toff=10[μs]      
d=0.572[.]      
Imin=2.05[A]      
Ipeak=2.62[A]      
iripple=0.57[A]      
iinav=2.34[A]      
iinrms=2.34[A]      
imosrms=1.77[A]      
iDrms=1.53[A]      
iCoutrms=1.16[A]      
vripple=182.11[mV]      
vomin=9.917[V]      
vomax=10.1[V]      
FLC=1.517[kHz]      



Gate signal for the Mosfet:Your browser does not support the HTML5 canvas tag.

Current through the inductor:Your browser does not support the HTML5 canvas tag.

Voltage across the InductorYour browser does not support the HTML5 canvas tag.

Current through the Mosfet:Your browser does not support the HTML5 canvas tag.

Voltage across the MosfetYour browser does not support the HTML5 canvas tag.

Current through the diode:Your browser does not support the HTML5 canvas tag.

Voltage across the DiodeYour browser does not support the HTML5 canvas tag.

Input current:Your browser does not support the HTML5 canvas tag.

Output voltageYour browser does not support the HTML5 canvas tag.


Continuous mode
InductorL50[μH]
Output capacitorCout220[μF]
Time the switch is onTon5.72[μs]
Time when IL crosses zeroToff10[μs]
Duty cycled0.572[.]
Minimum Inductor current:Imin2.05[A]
Maximum Inductor current:Ipeak2.62[A]
Inductor current rippleiripple0.57[A]
Average input currentiinav2.34[A]
RMS input currentiinrms2.34[A]
RMS MOSFET currentimosrms1.77[A]
RMS diode currentiDrms1.53[A]
RMS output capacitor currentiCoutrms1.16[A]
RMS input capacitor currentiCinrms0[A]
Output
Output voltage ripplevripple182.11[mV]
Output voltage ripplevomin9.917[V]
Output voltage ripplevomax10.1[V]
Resonant FrequencyFLC1.517[kHz]


Control of the boost converter
The selected control method is: Voltage Mode Type III
The converter operates in continuous conduction mode CCM

Control to output

Input to output

tot hier 5tot hier 6

Open Loop

tot hier 7
K factor method
f0=737.19836189324
fc=3685.9918094662
wc=23159.769579622
m=0.31
p=-179.21868756114
phase margin= 45
delta phi 134.21868756114
k factor 24.396455026815

Error Amplifier

Closed Loop

Converter
Zero Capacitor esrfesr10.335[kHz]
Right half plane zerofrp6.823[kHz]
Resonant Frequencyfr737[Hz]
Error amplifier
fugf: fugf487.378[Hz]
First zero: fz1746.261[Hz]
Second zero: fz2746.261[Hz]
First pole: fp118.206[kHz]
Second pole: fp218.206[kHz]
Upper feedback resistor: R110[kΩ]
R2 R26.81[kΩ]
R3: R3427.415[Ω]
C1: C11.339[nF]
C2: C231.317[nF]
C3: C320.453[nF]
DC gainDCGain25.56[dB]
Phase MarginPm43.437[degrees]
Crossover Frequencyfc3.686[kHz]


Losses
Conduction lossesPcond0.548[W]


Magnetics
Flux Linkage => Li=NBAFlux0.000131[x]


Help

Inputs

The minumum parameters required for designing a SMPS are the input and output voltage, current and switching frequency.

You either specify the value of the inductance in μH, or you can specify the current ripple as a percentage.

If you want to have a maximum peak-peak value of the current of 400mA for an averaged output current of 1[A], you select 40% and leave the input value for the inductor equal to 0. A corresponding value for the inductance is then calculated.

If you specify the numerical value for the inductance, the waveform of the current is calculated.

To find the inductance at the border of CCM and DCM, specify a value of 200% for the current ripple.

Numerical evaluation of inputs

An input value has to be provided, but can be replaced by an expression, for example 0.5*12 for an output voltage or 20/3.3 for an output current.

Using parameters as input variable

You can use the input variables as a parameter in an expression, to make the input dependent. For example the first input would be Vin being equal to 5 volts. The output voltage could then be written as 2*Vin for an output voltage of 10 volts. In this way you can scale parameters.

Calculation

Simply press the [Enter] key on your keyboard or select the [Calculate] button below the numerical input form.

Graphical and Numerical results

The short form of the numerical results is always presented at the top of the Graphical results. Opening the tab [Numerical Results] will give a more detailed overview and explanation of the numerical results.

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