Output Voltage Ripple
Calculate the output voltage ripple of a switching converter, ΔV = I ÷ (f × C), from the output current I, the switching frequency f and the output capacitance C. The result, in volts, is the residual oscillation superimposed on the DC output voltage, caused by the filter capacitor charging and discharging each switching cycle. Higher frequency and capacitance reduce the ripple. Keeping the ripple within limits (typically <1% of the output) is essential to supply sensitive circuits. Enter the current, the switching frequency and the capacitance.
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Output voltage ripple
The output of a switching converter is never a perfectly flat DC voltage — riding on the average value there is always a small residual oscillation called ripple, at the switching frequency. It arises because the output capacitor, which filters the pulses, charges and discharges a little every cycle, feeding current to the load in between. A simple estimate of the amplitude is ΔV = I ÷ (f × C), where I is the output current, f the switching frequency and C the output capacitance. The formula points to the two routes for reducing ripple: raise the frequency (pulses come closer together, so the capacitor discharges less between them) or raise the capacitance (more charge in reserve). Keeping ripple low matters, since sensitive circuits (microprocessors, A/D converters, RF, audio) may misbehave or generate noise on a dirty supply — the typical specification is ripple below 1% of the output voltage. One practical detail: in real capacitors, part of the ripple stems from the equivalent series resistance (ESR) of the capacitor (ΔV_ESR = I × ESR), which sometimes dominates over the capacitive term — which is why quality supplies use low-ESR capacitors (ceramic, polymer). Ripple also carries a high-frequency component (switching spikes) that demands good physical layout to keep under control. Enter the current, the switching frequency and the capacitance.
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