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MIC2103YML Datasheet(PDF) 27 Page - Micrel Semiconductor |
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MIC2103YML Datasheet(HTML) 27 Page - Micrel Semiconductor |
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27 / 38 page ![]() Micrel, Inc. MIC2103/04 November 26, 2013 27 Revision 2.0 Ripple Injection The VFB ripple required for proper operation of the MIC2103/04 gm amplifier and error comparator is 20mV to 100mV. However, the output voltage ripple is generally designed as 1% to 2% of the output voltage. For a low output voltage, such as a 1V, the output voltage ripple is only 10mV to 20mV, and the feedback voltage ripple is less than 20mV. If the feedback voltage ripple is so small that the gm amplifier and error comparator cannot sense it, then the MIC2103/04 will lose control and the output voltage is not regulated. In order to have some amount of VFB ripple, a ripple injection method is applied for low output voltage ripple applications. The applications are divided into three situations according to the amount of the feedback voltage ripple: 1. Enough ripple at the feedback voltage due to the large ESR of the output capacitors. As shown in Figure 8a, the converter is stable without any ripple injection. The feedback voltage ripple is: (pp) L C FB(pp) ΔI ESR R2 R1 R2 ΔV OUT × × + = Eq. 28 where ΔI L(pp) is the peak-to-peak value of the inductor current ripple. 2. Inadequate ripple at the feedback voltage due to the small ESR of the output capacitors. The output voltage ripple is fed into the FB pin through a feed-forward capacitor Cff in this situation, as shown in Figure 8b. The typical Cff value is between 1nF and 100nF. With the feed-forward capacitor, the feedback voltage ripple is very close to the output voltage ripple: (pp) L FB(pp) ΔI ESR ΔV × ≈ Eq. 29 3. Virtually no ripple at the FB pin voltage due to the very-low ESR of the output capacitors: Figure 8a. Enough Ripple at FB Figure 8b. Inadequate Ripple at FB Figure 8c. Invisible Ripple at FB In this situation, the output voltage ripple is less than 20mV. Therefore, additional ripple is injected into the FB pin from the switching node SW via a resistor Rinj and a capacitor Cinj, as shown in Figure 8c. The injected ripple is: τ × × × × × = SW div IN FB(pp) f 1 D) - (1 D K V ΔV Eq. 30 R1//R2 R R1//R2 K inj div + = Eq. 31 where: VIN = Power stage input voltage D = Duty cycle fSW = Switching frequency τ = (R1//R2//R inj) × Cff In Equations 30 and 32, it is assumed that the time constant associated with Cff must be much greater than the switching period: 1 T f 1 SW << = × τ τ Eq. 32 |
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