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MP2403DN Datasheet(PDF) 10 Page - Monolithic Power Systems |
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MP2403DN Datasheet(HTML) 10 Page - Monolithic Power Systems |
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10 / 13 page ![]() MP2403 – 3A, 32V, 250kHz INTEGRATED SYNCHRONOUS STEP-DOWN CONVERTER MP2403 Rev.1.0 www.MonolithicPower.com 10 4/20/2010 MPS Proprietary Information. Unauthorized Photocopy and Duplication Prohibited. © 2010 MPS. All Rights Reserved. In this case, a third pole set by the compensation capacitor (C6) and the compensation resistor (R3) is used to compensate the effect of the ESR zero on the loop gain. This pole is located at: 3 R 6 C 2 1 f 3 P × × π = The goal of compensation design is to shape the converter transfer function to get a desired loop gain. The system crossover frequency where the feedback loop has the unity gain is important. Lower crossover frequencies result in slower line and load transient responses, while higher crossover frequencies could cause system unstable. A good rule of thumb is to set the crossover frequency to approximately one-tenth of the switching frequency. Switching frequency for the MP2403 is 250KHz, so the desired crossover frequency is 25KHz. Table 3 lists the typical values of compensation components for some standard output voltages with various output capacitors and inductors. The values of the compensation components have been optimized for fast transient responses and good stability at given conditions. To optimize the compensation components for conditions not listed in Table 2, the following procedure can be used. 1. Choose the compensation resistor (R3) to set the desired crossover frequency. Determine the R3 value by the following equation: FB OUT CS EA C V V G G f 2 C 2 3 R × × × × π = Where fC is the desired crossover frequency, 25KHz. 2. Choose the compensation capacitor (C3) to achieve the desired phase margin. For applications with typical inductor values, setting the compensation zero, fZ1, below one forth of the crossover frequency provides sufficient phase margin. Determine the C3 value by the following equation: C f 3 R 2 4 3 C × × π > Table 3—Compensation Values for Typical Output Voltage/Capacitor Combinations VOUT L C2 R3 C3 C6 1.8V 4.7μH 100μF Ceramic 5.6kΩ 3.3nF None 2.5V 4.7- 6.8μH 47μF Ceramic 4.7kΩ 4.7nF None 3.3V 6.8- 10μH 22μFx2 Ceramic 5.6kΩ 3.3nF None 5V 10- 15μH 22μFx2 Ceramic 7.5kΩ 3.3nF None 12V 15- 22μH 22μFx2 Ceramic 10kΩ 1.2nF None 1.8 4.7μH 100μF SP-CAP 10kΩ 2.2nF 100pF 2.5V 4.7- 6.8μH 47μF SP-CAP 5.6kΩ 3.3nF None 3.3V 6.8- 10μH 47μF SP-CAP 6.8kΩ 2.2nF None 5V 10- 15μH 47μF SP CAP 10kΩ 2.2nF None 2.5V 4.7- 6.8μH 560μF Al. 30mΩ ESR 10kΩ 7.5nF 1.5nF 3.3V 6.8- 10μH 560μF Al 30mΩ ESR 10kΩ 10nF 1.5nF 5V 10- 15μH 470μF Al. 30mΩ ESR 15kΩ 7.5nF 1nF 12V 15- 22μH 220μF Al. 30mΩ ESR 15kΩ 10nF 390pF 3. Determine if the second compensation capacitor (C6) is required. It is required if the ESR zero of the output capacitor is located at less than half of the 250KHz switching frequency, or the following relationship is valid: 2 f R 2 C 2 1 S ESR < × × π If this is the case, then add the second compensation capacitor (C6) to set the pole fP3 at the location of the ESR zero. Determine the C6 value by the equation: 3 R R 2 C 6 C ESR × = |
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