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ADA4870 Datasheet(PDF) 21 Page - Analog Devices |
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ADA4870 Datasheet(HTML) 21 Page - Analog Devices |
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21 / 25 page ![]() ADA4870 Data Sheet Rev. 0 | Page 20 of 24 Figure 71. Small Signal Bandwidth for Various CL and RS Values from Figure 70 HEAT AND THERMAL MANAGEMENT High output current amplifiers like the ADA4870 generate heat, instantaneous or continuous, depending on the signal being processed. Properly applied thermal management techniques move heat away from the ADA4870 die and help to maintain acceptable junction temperatures (TJ). A highly conductive thermal path from the slug of the PSOP_3 package to the ambient air is required to obtain the best performance at the lowest TJ. POWER DISSIPATION The first step in identifying a thermal solution is to compute the power generated in the amplifier during normal operation. The schematic in Figure 72 shows a simplified output stage of the ADA4870. The most significant heat is generated by the output stage push-pull pair, particularly when driving heavy loads. Figure 72. Simplified Output Stage The total power dissipation in the amplifier is the sum of the power dissipated in the output stage plus the quiescent power. The average power for an amplifier processing sine signals is computed by Equation 1. Equation 2 can be used to compute the peak power of a sine wave and can be used to compute the continuous power dissipation of dc output voltages where VPEAK is the dc load voltage. These equations assume symmetrical supplies and a load referred to midsupply. ( ) × + × = L PEAK L PEAK CC q S SINE AVG R V R V V I V P 2 – π 2 2 , (1) ( ) ( ) × + × = L PEAK PEAK S q S PEAK R V V V I V P – (2) where VS is the total supply voltage (VCC – VEE). Iq is the amplifier quiescent current. A graphical representation of the PAVG,SINE and PPEAK power equations is shown in Figure 73. The power curves were generated for the ADA4870 operating from ±20 V supplies and driving a 20 Ω load. The quiescent power intersects the vertical axis at ~1.3 W when VOUT is at 0 V or midsupply. The graphs stop at the output swing limit of 18 V. For dc analysis, peak power dissipation occurs at VOUT = VCC/2, while the maximum average power for sine wave signals occurs at VOUT = 2VCC/π. Figure 73. Average Sine and Peak Power vs. VOUT, VS = ±20 V, RL = 20 Ω –15 –12 –9 –6 –3 0 3 6 9 0.1 1 10 100 FREQUENCY (MHz) CL = 330pF, RS = 6.8Ω CL = 1µF, RS = 0.3Ω CL = 1nF, RS = 4Ω CL = 3.3nF, RS = 2.5Ω CL = 10nF, RS = 1.4Ω CL = 33nF, RS = 0.7Ω CL = 100nF, RS = 0.3Ω GND RL VOUT VCC VEE 0 1 2 3 4 5 6 7 0 5 10 15 20 VOUT (V) PEAK (W) AVG, SINE (W) |
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