Non-sinusoidal ripple currents have to be analyzed and separated into their single sinusoidal frequencies by means of Fourier analysis and summarized by squared addition the single currents.
42.
Non-sinusoidal ripple currents have to be analyzed and separated into their single sinusoidal frequencies by means of Fourier analysis and summarized by squared addition of the single currents.
43.
Hence, the ESR or dissipation factor is a mark for the maximum power ( AC load, ripple current, pulse load, etc . ) a capacitor is specified for.
44.
A " ripple current " is the switched-mode power supplies ) after rectifying an AC voltage and flows as charge and discharge current through the decoupling or smoothing capacitor.
45.
Non-sinusoidal ripple currents have to be analyzed and separated into their individual single frequencies by means of Fourier analysis and summarized by squared addition to calculate a RMS value.
46.
For safe operation, the maximal temperature generated by any AC current flow through the capacitor is a limiting factor, which in turn limits AC load, ripple current, pulse load, etc.
47.
Voltages with reverse polarity, or voltage or ripple current higher than specified ( as little as 1 or 1.5 volts may suffice ), can destroy the dielectric and thus the capacitor.
48.
If the ripple current exceeds the rated value, the corresponding heat generation exceeds the capacitor's temperature limit and may destroy the internal structure ( voltage proof, boiling point ) of the capacitors.
49.
Furthermore, by improving the conductivity of the electrolyte, capacitors not only can withstand a higher ripple current rating, they are much cheaper to produce since water is much cheaper than other solvents.
50.
Capacitors with higher ripple current I _ R loads, such as electrolytic capacitors, are specified with equivalent series resistance ESR . ESR can be shown as an ohmic part in the above vector diagram.
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