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MAX20002CATPC Datasheet(PDF) 15 Page - Maxim Integrated Products |
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MAX20002CATPC Datasheet(HTML) 15 Page - Maxim Integrated Products |
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15 / 19 page ![]() When using low-capacity filter capacitors, such as ceramic capacitors, size is usually determined by the capacity need- ed to prevent voltage droop and voltage rise from causing problems during load transients. Generally, once enough capacitance is added to meet the overshoot requirement, undershoot at the rising load edge is no longer a problem. However, low-capacity filter capacitors typically have high- ESR zeros that can affect the overall stability. Compensation Network The devices use an internal transconductance error amplifier with its inverting input and its output available to the user for external frequency compensation. The output capacitor and compensation network determine the loop stability. The inductor and the output capacitor are chosen based on performance, size, and cost. Additionally, the compensation network optimizes the control-loop stability. The converter uses a current-mode control scheme that regulates the output voltage by forcing the required current through the external inductor. The devices use the voltage drop across the high-side MOSFET to sense inductor current. Current-mode control eliminates the double pole in the feedback loop caused by the inductor and output capacitor, resulting in a smaller phase shift and requiring less elaborate error-amplifier compensation than voltage-mode control. Only a simple single series resistor (RC) and capacitor (CC) are required to have a stable, high-bandwidth loop in applications where ceramic capacitors are used for output filtering (see Figure 3). For other types of capacitors, due to the higher capacitance and ESR, the frequency of the zero created by the capaci- tance and ESR is lower than the desired closed-loop crossover frequency. To stabilize a nonceramic output- capacitor loop, add another compensation capacitor (CF) from COMP to ground to cancel this ESR zero. The basic regulator loop is modeled as a power modula- tor, output feedback divider, and an error amplifier. The power modulator has a DC gain set by gm × RLOAD, with a pole and zero pair set by RLOAD, the output capacitor (COUT), and its ESR. The following equations help to approximate the value for the gain of the power modulator (GAINMOD(dc)), neglecting the effect of the ramp stabilization. Ramp stabilization is necessary when the duty cycle is above 50% and is internally done for the devices: MOD(dc) mc LOAD GAIN g R = × where RLOAD = VOUT/IOUT(MAX) in Ω and gmc = 3S. In a current-mode step-down converter, the output capaci- tor, its ESR, and the load resistance introduce a pole at the following frequency: pMOD OUT LOAD 1 f 2C R = π× × The output capacitor and its ESR also introduce a zero at: zMOD OUT 1 f 2 ESR C = π× × When COUT is composed of “n” identical capacitors in parallel, the resulting COUT = n × COUT(EACH), and ESR = ESR(EACH)/n. Note that the capacitor zero for a parallel combination of alike capacitors is the same as for an individual capacitor. The feedback voltage-divider has a gain of GAINFB = VFB/VOUT, where VFB is 1V (typ). The transconductance error amplifier has a DC gain of GAINEA(DC) = gm_EA × ROUT_EA, where gm_EA is the error amplifier transconductance, which is 700µS (typ), and ROUT_EA is the output resistance of the error amplifier (50MΩ). Figure 3. Compensation Network RC CC CF R1 R2 VOUT COMP gm REF www.maximintegrated.com Maxim Integrated │ 15 MAX20002/MAX20003 36V, 220kHz to 2.2MHz, 2A/3A Fully Integrated Step-Down Converters with 15μA Operating Current |
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