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AD8313 数据表(PDF) 13 Page - Analog Devices |
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AD8313 数据表(HTML) 13 Page - Analog Devices |
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13 / 16 page ![]() AD8313 –13– REV. B FREQUENCY – MHz 15 50 10 5 0 –5 100 200 Figure 35. Voltage Response of 100 MHz Narrow-Band Matching Network Adjusting the Log Slope Figure 36 shows how the log slope may be adjusted to an exact value. The idea is simple: the output at pin VOUT is attenuated by the variable resistor R2 working against the internal 18 k Ω of input resistance at the VSET pin. When R2 is zero, the attenuation it introduces is zero, and thus the slope is the basic 18 mV/dB (note that this value varies with frequency, see Figure 8). When R2 is set to its maximum value of 10 k Ω, the attenuation from VOUT to VSET is the ratio 18/(18+10), and the slope is raised to (28/18) × 18 mV, or 28 mV/dB. At about the midpoint, the nominal scale will be 23 mV/dB. Thus, a 70 dB input range will change the output by 70 × 23 mV, or 1.6 V. 18-30mV/dB R2 10k R3 10 0.1 F R1 10 0.1 F +VS +VS 8 7 6 5 1 2 3 4 VPOS VOUT INHI INLO VPOS PWDN COMM VSET AD8313 Figure 36. Adjusting the Log Slope As already stated, the unadjusted log slope varies with frequency from 17 mV/dB to 20 mV/dB, as shown in Figure 8. By placing a resistor between VOUT and VSET, the slope can be adjusted to a convenient 20 mV/dB as shown in Figure 37. Table II shows the recommended values for this resistor REXT. Also shown are values for REXT that increase the slope to approxi- mately 50 mV/dB. The corresponding voltage swings for a –65 dBm to 0 dBm input range are also shown in Table II. 20mV/dB REXT R3 10 0.1 F R1 10 0.1 F +VS +VS 8 7 6 5 1 2 3 4 VPOS VOUT INHI INLO VPOS PWDN COMM VSET AD8313 Figure 37. Adjusting the Log Slope to a Fixed Value Table II. Values for REXT in Figure 37 Frequency REXT Slope VOUT Swing for Pin MHz k mV/dB –65 dBm to 0 dBm – V 100 0.953 20 0.44 to 1.74 900 2.00 20 0.58 to 1.88 1900 2.55 20 0.70 to 2.00 2500 0 20 0.54 to 1.84 100 29.4 50 1.10 to 4.35 900 32.4 50.4 1.46 to 4.74 1900 33.2 49.8 1.74 to 4.98 2500 26.7 49.7 1.34 to 4.57 The value for REXT is calculated using the equation: R New Slope Original Slope Original Slope EXT = () – × 18 k Ω The value for the Original Slope, at a particular frequency, can be read from Figure 8. The resulting output swing is calculated by simply inserting the New Slope value and the intercept at that frequency (Figures 8 and 11) into the general equation for the AD8313’s output voltage: VOUT = Slope (PIN – Intercept) Increasing Output Current Where it is necessary to drive a more substantial load, one of two methods can be used. In Figure 38, a 1 k Ω pull-up resistor is added at the output which provides the load current necessary to drive a 1 k Ω load to +1.7 V for V S = 2.7 V. The pull-up resis- tor will slightly lower the intercept and the slope. As a result, the transfer function of the AD8313 will be shifted upwards (inter- cept shifts downward). R2 10 0.1 F R1 10 0.1 F +VS +VS 1 2 3 4 VPOS VOUT INHI INLO VPOS PWDN COMM VSET 8 7 6 5 AD8313 RL = 1k 20mV/dB 1k +VS Figure 38. Increasing AD8313 Output Current Capability In Figure 39, an emitter-follower is used to provide current gain, when a 100 Ω load can readily be driven to full-scale out- put. While a high β transistor such as the BC848BLT1 (min β = 200) is recommended, a 2 k Ω pull-up resistor between VOUT and +VS can provide additional base current to the transistor. R3 10 0.1 F R1 10 0.1 F +VS +VS 8 7 6 5 1 2 3 4 VPOS VOUT INHI INLO VPOS PWDN COMM VSET AD8313 OUTPUT +VS 13k RL 100 10k BC848BLT1 MIN = 200 Figure 39. Output Current Drive Boost Connection |
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