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SN6507 Datasheet(PDF) 13 Page - Texas Instruments |
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SN6507 Datasheet(HTML) 13 Page - Texas Instruments |
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13 / 44 page ![]() VCC GND SW1 SW2 R LIM C SS I L GND EN/UVLO DC CLK SR SS/ILIM VCC R DC C OUT C IN R CLK R LOAD I LOAD Figure 8-3. Schematic with duty cycle control The calculation of DC pin resistor is shown in Equation 1, where both RDC and RCLK are in kΩ. RDC=0.816×D×VCC× RCLK+1 −1 (1) For fixed oscillator cases where RCLK is shorted to GND, a value of RCLK = 9.6kΩ should be used in the equation above to calculate RDC. The duty cycle control can compensate for input variation up to ±35%, where line regulation within ±5% can be achieved. To achieve this range, it is recommended that duty cycle at nominal VIN is centered at 25% (D = 0.25). The transformer turns ratio needs take this duty cycle into calculation to ensure the expected output voltage level at all VIN voltages, as discussed in Section 9.2.2.5. The duty cycle control features supports up to a certain duty cycle and VIN range. The minimum duty cycle is determined by the charge and discharge time of the gate capacitance of Power FETs, while the maximum duty cycle is limtied by the dead time (70 ns typical). For example, at 1 MHz, the adjustable duty cycle is between 10% and 43%. Exceeding above duty cycle range, the line regulation may saturate and input compensation does not work anymore. Meanwhile, if the duty cycle is lower than the minimum spec, the part may hit current limit at heavy loads. The VIN range that duty cycle feature is applicable is from 6 V to 36 V. To enable the duty cycle control feature, an inductor is required on the output side. The selection of the output inductor should make sure the inductor current will not go into discountinous conduction mode (DCM), meaning the inductor current ramp should not drop to zero at any time. The minimum inductance LMIN is therefore calculated by the conditions that the part stays in continuous conduction mode (CCM) where the load DC current is smaller than half the current ramp amplitude seen on the inductor. Therefore LMIN is a function of the load current and switching frequency as shown by below equation where Iload is in A, fSW is in Hz, D is the duty cycle as a decimal (for 25% duty cycle, 0.25 would be used), and Lmin is in H. LMIN=VOUT×1−2×D× VIN TYP/VIN MAX 4×ILOAD MIN×fSW (2) www.ti.com SN6507 SLLSFM0A – MARCH 2022 – REVISED JUNE 2022 Copyright © 2022 Texas Instruments Incorporated Submit Document Feedback 13 Product Folder Links: SN6507 |
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