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ADP2116ACPZ-R7 数据表(PDF) 28 Page - Analog Devices |
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ADP2116ACPZ-R7 数据表(HTML) 28 Page - Analog Devices |
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28 / 36 page ![]() ADP2116 Rev. 0 | Page 28 of 36 ZCOMP(s) is the impedance of the RC compensation network that forms a pole at origin and a zero as expressed in Equation 13. CONTROL LOOP COMPENSATION The ADP2116 uses a peak current-mode control architecture for excellent load and line transient response. The external voltage loop is compensated by a transconductance amplifier with a simple external RC network between the COMP1 or COMP2 pin and GND, as shown in Figure 69. COMP COMP COMP COMP C s C R s (s) Z × × × + = 1 (13) ZFILT (s) is the impedance of the output filter and is expressed as OUT LOAD LOAD FILT C R s R (s) Z × × + = 1 (14) gm VFBx 0.6V ADP2116 COMPx RCOMP CCOMP CC2 GND where s is the angular frequency that can be written as s = 2πf. The overall loop gain, H(s), is obtained by multiplying the three transfer functions previously mentioned as follows: H(s) = gm × GCS × OUT REF V V × ZCOMP(s) × ZFILT(s) (15) Figure 69. Compensation Components When the switching frequency (fSW), output voltage (VOUT), output inductor (L), and output capacitor (COUT) values are selected, the unity crossover frequency of approximately 1/12 the switching frequency can be targeted. The basic control loop block diagram is shown in Figure 70. The blocks and components shown enclosed within the dashed line in Figure 70 are embedded inside each channel of the ADP2116. VCOMP CCOMP RCOMP gm VREF = 0.6V VIN PULSE- WIDTH MODULATOR IL VOUT INDUCTOR CURRENT SENSE ADP2116 At the crossover frequency, the gain of the open-loop transfer function is unity. This yields Equation 16 for the compensation network impedance at the crossover frequency. REF OUT CS m OUT CROSS CROSS COMP V V G g C f f Z × × × × × = π 2 ) ( (16) To ensure that there is sufficient phase margin at the crossover frequency, set the compensator zero to 1/8 of the crossover frequency, as indicated in Equation 17. 8 π 2 1 CROSS COMP COMP ZERO f C R f ≈ × × × = (17) Figure 70. Basic Control Loop Block Diagram Solving Equation 16 and Equation 17 yields the values for the compensation resistor and the compensation capacitor, as shown in Equation 18 and Equation 19. The control loop can be broken down into the following three sections: • VOUT to VCOMP ⎟⎟ ⎠ ⎞ ⎜⎜ ⎝ ⎛ × ⎟⎟ ⎠ ⎞ ⎜⎜ ⎝ ⎛ × = REF OUT OUT CS m CROSS COMP V V C G g f R ) π 2 ( 9 . 0 (18) • VCOMP to IL • IL to VOUT Correspondingly, there are three transfer functions: (s) Z g V V (s) V (s) V COMP m OUT REF OUT COMP × × = (10) COMP ZERO COMP R f C × × × = π 2 1 (19) CS COMP L G (s) V (s) I = (11) (s) Z (s) I (s) V FILT L OUT = (12) Capacitor CC2 (as shown in Figure 69) forms a pole with the compensation resistor, RCOMP, in the feedback loop to ensure that the loop gain continues to decrease, or roll off, well beyond the unity-gain crossover frequency. The value of CC2, if used, is typically set to 1/40 of the compensation capacitor, CCOMP. where: s is the angular frequency that can be written as s = 2πf. gm is the transconductance of the error amplifier, 550 μS. GCS is the current-sense gain, 4 A/V. VOUT is the output voltage of the converter. VREF is the internal reference voltage, 0.6 V. ZCOMP is the impedance of the RC compensation network. ZFILT is the impedance of the output filter. |
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