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A5975AD Datenblatt(PDF) 21 Page - STMicroelectronics |
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A5975AD Datenblatt(HTML) 21 Page - STMicroelectronics |
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21 / 50 page ![]() A5975AD Closing the loop Doc ID 018761 Rev 1 21/50 Equation 4 whereas the zero is defined as: Equation 5 FP1 is the low frequency which sets the bandwidth, while the zero FZ1 is usually put near to the frequency of the double pole of the LC filter (see below). FP2 is usually at a very high frequency. 7.2 LC filter The transfer function of the LC filter is given by: Equation 6 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 7 The zero of this transfer function is given by: Equation 8 F0 is the zero introduced by the ESR of the output capacitor and it 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 9 In the denominator of ALC the typical second order system equation can be recognized: Equation 10 If the damping coefficient δ is very close to zero, the roots of the equation become a double root whose value is ω n. F P2 1 2 π R c C 0 C p + () ⋅⋅ ⋅ ---------------------------------------------------- = F Z1 1 2 π R c C c ⋅⋅ ⋅ --------------------------------- = A LC s () R LOAD 1ESR C OUT s ⋅⋅ + () ⋅ s 2 LC OUT ESR R LOAD + () sESR C OUT R LOAD L + ⋅⋅ () R LOAD + ⋅ + ⋅⋅ ⋅ --------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------- = A LC s () 1ESR C OUT s ⋅⋅ + LC OUT s 2 ESR C OUT s1 + ⋅⋅ + ⋅⋅ ----------------------------------------------------------------------------------------- = F O 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 + ⋅⋅ ⋅ + |
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