2004
DOI: 10.1109/tpel.2004.836669
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Critical Bandwidth for the Load Transient Response of Voltage Regulator Modules

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Cited by 95 publications
(38 citation statements)
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“…Under this control law, the voltage-loop unity gain bandwidth is (16) Indeed, for the case has been previously identified as a critical bandwidth which constrains the switching frequency choice [8], [16]. Analogously to Section III-B, we can combine (16) with the bandwidth stability constraint (3) to link the required output capacitance to the switching frequency (17) Clearly, the voltage-loop bandwidth requirement (16) and the associated output capacitor constraint (17) are more relaxed compared to those for load-line feedback control given in (9) and (10), respectively. However, here we have assumed infinite current-loop gain.…”
Section: Voltage Feedback With Finite DC Gainmentioning
confidence: 99%
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“…Under this control law, the voltage-loop unity gain bandwidth is (16) Indeed, for the case has been previously identified as a critical bandwidth which constrains the switching frequency choice [8], [16]. Analogously to Section III-B, we can combine (16) with the bandwidth stability constraint (3) to link the required output capacitance to the switching frequency (17) Clearly, the voltage-loop bandwidth requirement (16) and the associated output capacitor constraint (17) are more relaxed compared to those for load-line feedback control given in (9) and (10), respectively. However, here we have assumed infinite current-loop gain.…”
Section: Voltage Feedback With Finite DC Gainmentioning
confidence: 99%
“…Variations of these linear control approaches are commonly adopted by industry, typically using fixed-frequency pulsewidth modulated (PWM) modulation [11]. With these techniques, the nominal system closed-loop bandwidth is tightly related to the output capacitor ESR time constant [8], [16]. With typical electrolytic capacitors having such a time constant on the order of 3-10 s, it is straightforward for this approach to work with conventional switching frequencies in the range of 200-500 kHz.…”
mentioning
confidence: 99%
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“…15, the rise time of the output filter inductor current is around five-six clock periods. If the response of the inductor current to the step change of the load current is approximated as a second-order system with the oscillation frequency close to the control loop bandwidth, the rise time of the inductor current can be approximated as a quarter of the oscillation period [6], i.e., 1 4 2 s. It should be noted in Fig. 15 that during the ramp-up of the inductor current, the increased error-amplifier voltage increases the phase shift of the SR control pulses with respect to the beginning of the switching cycle, increases, and more energy is stored in the resonant inductor.…”
Section: Load-current Transientsmentioning
confidence: 99%