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RT8100APQV Datasheet(PDF) 13 Page - Richtek Technology Corporation |
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RT8100APQV Datasheet(HTML) 13 Page - Richtek Technology Corporation |
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13 / 18 page ![]() RT8100A Preliminary 13 DS8100A-01 August 2007 www.richtek.com Feedback Loop Compensation First, the ramp signal applied to the PWM comparator is proportional to the input voltage provided via the RR pin. This keeps the modulator gain constant when the input voltage varies. Second, the inductance valley current proportional signal is derived from the voltage drop across the ESR of the inductance is added to the ramp signal. This effectively creates an internal current control loop. The resistor connected to the CSN pin sets the gain in the current feedback loop. The following expression estimates the required value of the current sense resistor depending on the maximum load current and the value of the inductance DCR. A 80 DCR x I R MAX CSN μ = 1) Modulator Frequency Equations RT8100A is a analogous current mode buck converter using the high gain error amplifier with transconductance (OTA, Operational Transconductance Amplifier), as Figure 6 shown. The Transconductance : Δ VM = (EA+) - (EA-) ; Δ IOUT = E/A output current. M OUT ΔV ΔI GM = Figure 6. OTA Topology This transfer function of OTA is dominated by a higher DC gain and the output filter (LOUT and COUT) with a double pole frequency at FLC and a zero at FESR. The DC gain of the modulator is the input voltage (VIN) divided by the peak to peak oscillator voltage VRAMP. V OUT R OUT GM EA+ EA- - + OUT OUT P(LC) C L 2 1 F × × = π The next step of compensation design is to calculate the ESR zero. The ESR zero is contributed by the ESR associated with the output capacitance. Note that this requires that the output capacitor should have enough ESR to satisfy stability requirements. The ESR zero of the output capacitor expressed as follows : ESR C 2 1 F OUT Z(ESR) × × = π 2) Compensation Frequency Equations The compensation network consists of the error amplifier and the impedance networks ZC and ZF as Figure 7 shown. Figure 7. Compensation Loop ⎟ ⎠ ⎞ ⎜ ⎝ ⎛ + × × × = × × = × × = C2 C1 C2 C1 R2 2 1 F C1 R1 2 1 F C2 R2 2 1 F P2 P1 Z1 π π π Figure 8 shows the DC-DC converter's gain vs. frequency. The compensation gain uses external impedance networks ZC and ZF to provide a stable, high bandwidth loop. High crossover frequency is desirable for fast transient response, but often jeopardize the system stability. In order to cancel one of the LC filter poles, place FZ1 before the LC filter resonant frequency. In the experience, place FZ1 at 10% LC filter resonant frequency. Crossover frequency should be higher than the ESR zero but less than 1/5 of the switching frequency. The FP2 should be place at half the switching frequency. The first step is to calculate the complex conjugate poles contributed by the LC output filter. The output LC filter introduces a double pole, 40dB/decade gain slope above its corner resonant frequency, and a total phase lag of 180 degrees. The resonant frequency of the LC filter expressed as follows : + - GM V REF V COMP C2 R2 C1 R F V OUT FB R1 |
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