SDG Electronics

Power magnetics and winding

Energy-storage or volt-second turns, gap, wire fill, copper loss and user-calibrated Steinmetz loss.

Development preview. Check the assumptions below before relying on a result. Calculations run in your browser.

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How it calculates

Assumptions

  • Inductor mode uses LIpeak/(NAe); transformer mode uses Vton/(NAe) as a unipolar flux excursion. For bipolar operation enter the allowed full excursion, not one-sided Bpeak.
  • Gap equation is a uniform magnetic-circuit estimate including finite core permeability; fringing is omitted.
  • Steinmetz coefficients must match this SI convention and the material, temperature and excitation waveform. Zero k means unknown core loss, not zero physical loss.

Worked example

These are the calculator's default inputs. Change any input above to recalculate.

Inputs

Magnetic element
inductor
Target storage / magnetizing inductance
0.0001 H
Peak winding current
3 A
RMS winding current
2 A
Applied winding voltage
48 V
Uninterrupted applied pulse duration
0.000003 s
Effective core area Ae
0.0001 m²
Effective magnetic path le
0.08 m
Effective core volume Ve
0.000008 m³
Usable winding-window area
0.00008 m²
Mean turn length
0.06 m
Core relative permeability
2000
Allowed peak B / unipolar flux excursion
0.2 T
AC flux amplitude for core-loss law
0.05 T
Magnetic excitation frequency
100000 Hz
Chosen copper current density
4000000 A/m²
Maximum copper window fill
0.3
Copper temperature
80 °C
AC/DC winding-loss multiplier
1.5
Steinmetz k (Hz, T, W/m³ convention)
0
Steinmetz frequency exponent
1.5
Steinmetz flux exponent
2.5
Assembly thermal resistance estimate
15 K/W

Results

Minimum whole winding turns
15
Equivalent total gap estimate
0.000242743 m
Resulting peak B / flux excursion
0.2 T
Required AL
4.44444e-7 H/turn²
Copper cross-section
5e-7 m²
Equivalent bare round-wire diameter
0.000797885 m
Copper window fill
0.09375
Minimum Ae·Aw for selected current density
2.5e-9 m⁴

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