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A5975AD Datasheet(PDF) 22 Page - STMicroelectronics |
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A5975AD Datasheet(HTML) 22 Page - STMicroelectronics |
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22 / 50 page ![]() Closing the loop A5975AD 22/50 Doc ID 018761 Rev 1 Similarly for ALC the poles can usually be defined as a double pole whose value is: Equation 11 7.3 PWM comparator The PWM gain is given by the following formula: Equation 12 where VOSCMAX is the maximum value of a sawtooth waveform and VOSCMIN is the minimum value. A voltage feed-forward is implemented to ensure a constant GPWM. This is obtained by generating a sawtooth waveform directly proportional to the input voltage VCC. Equation 13 where K is equal to 0.038. Therefore the PWM gain is also equal to: Equation 14 This means that even if the input voltage changes, the error amplifier does not change its value to keep the loop in regulation, therefore ensuring a better line regulation and line transient response. In summary, the open loop gain can be expressed as: Equation 15 Example: Considering RC = 4.7 kΩ, CC = 22 nF and CP = 150 pF, the poles and zeroes of A0 are: FP1 = 9 Hz FP2 = 220 kHz FZ1 = 1.6 kHz If L = 10 µH, COUT = 330 µF and ESR = 25 mΩ, the poles and zeroes of ALC become: FPLC = 2.8 kHz FZESR = 20 kHz F0 = 44 kHz Finally R1 = 5.6 kΩ and R2 = 3.3 kΩ. The gain and phase bode diagrams are plotted respectively in Figure 11 and Figure 12. F PLC 1 2 π LC OUT ⋅ ⋅⋅ ------------------------------------------ = G PWM s () V cc V OSCMAX V OSCMIN – () ------------------------------------------------------------- = V OSCMAX V OSCMIN – KV CC ⋅ = G PWM s () 1 K ---- const == Gs () G PWM s () R 2 R 1 R 2 + -------------------- A O s () A LC ⋅⋅ ⋅ s () = |
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