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AN1723 数据表(PDF) 13 Page - STMicroelectronics |
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AN1723 数据表(HTML) 13 Page - STMicroelectronics |
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13 / 24 page ![]() AN1723 Closing the loop Doc ID 9553 Rev 4 13/24 where RLOAD is defined as the ratio between VOUT and IOUT. If RLOAD>>ESR, the previous expression of ALC can be simplified and becomes: Equation 11 The zero of this transfer function is given by: Equation 12 F0 is the zero introduced by the ESR of the output capacitor and is very important to increase the phase margin of the loop. The poles of the transfer function can be calculated through the following expression: Equation 13 In the denominator of ALC, the typical second order system equation can be recognized: Equation 14 If the damping coefficient δ is very close to zero, the roots of the equation become a double root whose value is ωn. Similarly for ALC, the poles can usually be defined as a double pole whose value is: Equation 15 5.3 PWM comparator The PWM gain is given by the following formula: Equation 16 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 generating a sawtooth waveform directly proportional to the input voltage VCC. A LC s () 1 ESR C OUT s ⋅⋅ + LC OUT s 2 ESR C OUT s1 + ⋅⋅ + ⋅⋅ --------------------------------------------------------------------------------------------------------------------- = F 0 1 2 π ESR C OUT ⋅⋅ ⋅ ------------------------------------------------------------------ = F PLC1 2 , ESR C OUT ESR C OUT ⋅ () 2 4L C OUT ⋅⋅ () – ± ⋅ () – 2LC OUT ⋅⋅ ----------------------------------------------------------------------------------------------------------------------------------------------------------------------- = s 2 2 δω n s ω 2 n + ⋅⋅ ⋅ + F PLC 1 2 π LC OUT ⋅ ⋅⋅ ---------------------------------------------------------- = G PWM s () V CC V OSCMAX V OSCMIN – () ------------------------------------------------------------------------ = |
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