Calculate minimum inductance (Lmin), output capacitance (Cout), duty cycle, and peak inductor current for a synchronous buck converter in CCM. Handles Vin min/max for worst-case design. All values computed in your browser.
For a synchronous buck in CCM, the critical design equations are:
Lmin is maximized at Vin,max — design the inductor to the worst-case input. ΔIL is specified as a fraction of Iout, so it stays constant with Vin for a fixed ripple ratio. Cout is independent of Vin for a fixed ΔIL spec.
The CCM/DCM boundary occurs when ΔIL ≥ 2 × Iout (ripple ratio ≥ 200%). Below the CCM boundary load current (Iout,crit = ΔIL/2), the converter enters DCM.
Design target: 9–15 V input → 5 V at 3 A output, fsw = 300 kHz, 30% ripple ratio, ΔVout ≤ 50 mV.
Practical choices: 15 µH shielded inductor (Bourns SRR1260 or Würth 744066150), 2× 10 µF 50 V 0805 MLCC (GRM21BR61H106KE43), TPS54325 or LM2596-5.0 for the IC.
Use the calculated values above to filter the distributor catalogs. Each section below translates calculator outputs into the specific datasheet specs to verify.
Datasheet references and comparisons for parts commonly used in buck converter designs:
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A ripple ratio (ΔIL/Iout) of 20–40% is typical for CCM operation. Lower ratios (10–20%) reduce core loss and improve transient response but require a larger inductor. Ratios above 50% approach the CCM/DCM boundary and increase RMS current stress on the output capacitor.
Worst-case inductance occurs at maximum Vin — the inductor must absorb more volt-seconds per cycle at high input voltage for the same output ripple. Worst-case duty cycle occurs at minimum Vin (highest D). Designing to Vin_max for L and Vin_min for duty cycle ensures the converter operates correctly across the full input range.
Saturation current is the DC + peak current at which the inductor's inductance drops by a specified amount (typically 20–30%). If the peak inductor current (IL_pk = Iout + ΔIL/2) exceeds the saturation rating, inductance collapses, ripple spikes, and the converter may fail to regulate. Always select an inductor with Isat ≥ IL_pk × 1.2 for margin.
This formula (Cout = ΔIL / (8 × fsw × ΔVout)) gives the capacitance needed when ESR dominates ripple. In practice, if you use low-ESR MLCCs, the actual required bulk capacitance may be smaller — but you must separately verify that ESR × ΔIL < ΔVout. MLCC capacitance also derate significantly under DC bias: a 10 µF 0805 cap may measure only 3–4 µF at 5 V.
200–500 kHz is a common starting point for 5–20 V rails at moderate currents. Higher frequency (500 kHz–2 MHz) allows smaller passives but increases switching losses, especially in the high-side MOSFET. Above 1 MHz, PCB layout parasitics dominate — trace inductance and ringing become design constraints.
No — all formulas assume Continuous Conduction Mode (CCM). The converter enters DCM when ΔIL ≥ 2 × Iout (ripple ratio ≥ 200%). In DCM, the effective inductance is irrelevant for ripple calculation and output voltage regulation depends on load. For DCM-aware design, use your IC's datasheet equations or simulation.
Synchronous designs (low-side MOSFET replaces the catch diode) are more efficient above ~1 A output because MOSFET Rds(on) loss is lower than diode forward drop. Asynchronous designs are simpler and tolerate input power removal without shoot-through risk. Below 500 mA or in battery-powered designs where low quiescent current matters, an asynchronous design with a Schottky diode may be preferred.
Add 20–50% margin. At exactly Lmin, any Vin variation, component tolerance, or load step that momentarily increases ΔIL will push the converter into DCM. A 30% margin (choose next standard value above 1.3 × Lmin) is a practical starting point. Standard inductor values follow an E12 or E24 series; round up to the next standard value after applying your margin.