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ADP3192A Datasheet(PDF) 19 Page - Analog Devices |
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ADP3192A Datasheet(HTML) 19 Page - Analog Devices |
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19 / 32 page ![]() ADP3192A Rev. 0 | Page 19 of 32 APPLICATION INFORMATION The design parameters for a typical Intel VRD 11-compliant CPU application are as follows: • Input voltage (VIN) = 12 V • VID setting voltage (VVID) = 1.300 V • Duty cycle (D) = 0.108 • Nominal output voltage at no load (VONL) = 1.285 V • Nominal output voltage at 115 A load (VOFL) = 1.170 V • Static output voltage drop based on a 1.0 mΩ load line (RO) from no load to full load (VD) = VONL − VOFL = 1.285 V − 1.170 V = 115 mV • Maximum output current (IO) = 130 A • Maximum output current step (ΔIO) = 100 A • Maximum output current slew rate (SR) = 200 A/μs • Number of phases (n) = 4 • Switching frequency per phase (fSW) = 330 kHz SETTING THE CLOCK FREQUENCY The ADP3192A uses a fixed frequency control architecture. The frequency is set by an external timing resistor (RT). The clock frequency and the number of phases determine the switching frequency per phase, which relates directly to switching losses as well as the sizes of the inductors, the input capacitors, and output capacitors. With n = 4 for four phases, a clock frequency of 1.32 MHz sets the switching frequency (fSW) of each phase to 330 kHz, which represents a practical trade-off between the switching losses and the sizes of the output filter components. Figure 6 shows that to achieve a 1.32 MHz oscillator frequency, the correct value for RT is 130 kΩ. Alternatively, the value for RT can be calculated using pF 6 1 × × = SW T f n R (1) where 6 pF is the internal IC component values. For good initial accuracy and frequency stability, a 1% resistor is recommended. SOFT START DELAY TIME The value of CSS sets the soft start time. The ramp is generated with a 15 μA internal current source. The value for CSS can be found using BOOT SS V TD C 2 A 15 × μ = (2) where: TD2 is the desired soft start time. VBOOT is internally set to 1.1 V. Assuming a desired TD2 time of 3 ms, CSS is 41 nF. The closest standard value for CSS is 39 nF. Although CSS also controls the time delay for TD4 (determined by the final VID voltage), the minimum specification for TD4 is 0 ns. This means that as long as the TD2 time requirement is met, TD4 is within the specification. CURRENT-LIMIT LATCH-OFF DELAY TIMES The start-up and current-limit delay times are determined by the capacitor connected to the DELAY pin. The first step is to set CDLY for the TD1, TD3, and TD5 delay times (see Figure 7). The DELAY ramp (IDELAY) is generated using a 15 μA internal current source. The value for CDLY can be approximated using ) ( ) ( TH DELAY DELAY DLY V x TD I C × = (3) where: TD(x) is the desired delay time for TD1, TD3, and TD5. VDELAY(TH) , the DELAY threshold voltage, is given as 1.7 V. In this example, 2 ms is chosen for all three delay times, which meets Intel specifications. Solving for CDLY gives a value of 17.6 nF. The closest standard value for CDLY is 18 nF. When the ADP3192A enters current limit, the internal current source changes from 15 μA to 3.75 μA. This makes the latch-off delay time four times longer than the start-up delay time. Longer latch-off delay times can be achieved by placing a resistor in parallel with CDLY. INDUCTOR SELECTION The choice of inductance for the inductor determines the ripple current in the inductor. Less inductance leads to more ripple current, which increases the output ripple voltage and conduction losses in the MOSFETs. However, using smaller inductors allows the converter to meet a specified peak-to-peak transient deviation with less total output capacitance. Conversely, a higher inductance means lower ripple current and reduced conduction losses, but more output capacitance is required to meet the same peak-to-peak transient deviation. In any multiphase converter, a practical value for the peak-to- peak inductor ripple current is less than 50% of the maximum dc current in the same inductor. Equation 4 shows the relationship between the inductance, oscillator frequency, and peak-to-peak ripple current in the inductor. ( ) L f D V I SW VID R × − × = 1 (4) Equation 5 can be used to determine the minimum inductance based on a given output ripple voltage. () ( ) RIPPLE SW O VID V f D n R V L × × − × × ≥ 1 (5) Solving Equation 5 for an 8 mV p-p output ripple voltage yields () nH 80 2 mV 8 kHz 330 0.432 1 mΩ 1.0 V 1.3 = × − × × ≥ L |
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