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ADL5519ACPZ-R2 数据表(PDF) 21 Page - Analog Devices |
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ADL5519ACPZ-R2 数据表(HTML) 21 Page - Analog Devices |
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21 / 27 page ![]() Preliminary Technical Data ADL5519 Rev. PrB | Page 21 of 27 Once slope and intercept have been calculated, an equation can be written that will allow calculation of the input power based on the output voltage of the detector. PIN (unknown) = (VOUT1(measured)/Slope) + Intercept The log conformance error of the calculated power is given by Error (dB) = (VOUT(MEASURED) − VOUT(IDEAL))/Slope Figure 24 includes a plot of the error at 25°C, the temperature at which the log amp is calibrated. Note that the error is not zero. This is because the log amp does not perfectly follow the ideal VOUT vs. PIN equation, even within its operating region. The error at the calibration points (−43 dBm and −23 dBm in this case) will, however, be equal to zero by definition. Figure 24 also includes error plots for the output voltage at −40°C and +85 °C. These error plots are calculated using the slope and intercept at 25°C. This is consistent with calibration in a mass-production environment, where calibration at temperature is not practical. ALTERING THE SLOPE None of the changes to operating conditions discussed so far affect the logarithmic slope, VSLOPE, in Equation 7. The slope can readily be altered by controlling the fraction of OUT[A, B] that is fed back to the setpoint interface at the VST[A, B] pin. When the full signal from OUT[A, B] is applied to VST[A, B], the slope assumes its nominal value of -22 mV/dB. It can be increased by including a voltage divider between these pins, as shown in Figure 25. Moderately low resistance values should be used to minimize scaling errors due to the approximately 40 kΩ input resistance at the VST[A, B] pin. Keep in mind that this resistor string also loads the output, and it eventually reduces the load-driving capabilities if very low values are used. Equation 17 can be used to calculate the resistor values. R1 = R2' (SD/-22 − 1) (17) where: SD is the desired slope, expressed in mV/dB. R2' is the value of R2 in parallel with 40 kΩ. For example, using R1 = 1.65 kΩ and R2 = 1.69 kΩ (R2' = 1.62 kΩ), the nominal slope is increased to -44 mV/dB. Operating at a high slope is useful when it is desired to measure a particular section of the input range in greater detail. When the slope is raised by some factor, the loop capacitor, CLP[A, B], should be raised by the same factor to ensure stability and to preserve a chosen averaging time. The slope can be lowered by placing a voltage divider after the output pin, following standard practice. OUT[A,B] ADL5519 VST[A,B] R2 R1 V OUT Figure 25. External Network to Raise Slope OUTPUT FILTERING Accurate power detection for signals with RF bursts is achieved when the ADL5519 is able to respond quickly to the change in RF power. For applications in which maximum video bandwidth and, consequently, fast rise time are desired, it is essential that the CLP[A,B] pin be left unconnected and free of any stray capacitance. The nominal output video bandwidth of 50 MHz can be reduced by connecting a ground-referenced capacitor (CFLT) to the CLPF pin, as shown in Figure 26. This is generally done to reduce output ripple (at twice the input frequency for a symmetric input waveform such as sinusoidal signals). +4 OUT[A,B] CLP[A,B] ADL5519 3.5pF ILOG[A,B] CFLT 1.5k Ω Figure 26. Lowering the Postdemodulation Bandwidth CFLT is selected using the following equation: () pF 5 . 3 k 5 . 1 1 − × Ω × = Bandwidth Video C FLT π (10) The video bandwidth should typically be set to a frequency equal to about one-tenth the minimum input frequency. This ensures that the output ripple of the demodulated log output, which is at twice the input frequency, is well filtered. BASIS FOR ERROR CALCULATIONS The slope and intercept are derived using the coefficients of a linear regression performed on data collected in its central operating range. Error is stated in two forms: (1) error from linear response to CW waveform and (2) output delta from 25°C performance. The error from linear response to CW waveform is the decibel difference in output from the ideal output defined by the conversions gain and output reference. This is a measure of the linearity of the device response to both CW and modulated waveforms. The error in dB is calculated by |
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