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OPA640 Datasheet(PDF) 11 Page - Texas Instruments |
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OPA640 Datasheet(HTML) 11 Page - Texas Instruments |
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11 / 14 page ![]() ® OPA640 11 DISTORTION The OPA640’s Harmonic Distortion characteristics vs fre- quency and power output are shown in the Typical Perfor- mance Curves. Distortion can be further improved by in- creasing the load resistance. Refer to Figure 6. Remember to include the contribution of the feedback resistance when calculating the effective load resistance seen by the ampli- fier. FIGURE 6. 5MHz Harmonic Distortion vs Load Resistance. The third-order intercept point is an important parameter for many RF amplifier applications. Figure 7 shows the OPA640’s single tone, third-order intercept vs frequency. This curve is particularly useful for determining the magni- tude of the third harmonic as a function of frequency, load resistance, and gain. For example, assume that the applica- tion requires the OPA640 to operate in a gain of +1V/V and drive 2Vp-p into 50 Ω at a frequency of 10MHz. Referring to Figure 11 we find that the intercept point is +47dBm. The magnitude of the third harmonic can now be easily calcu- lated from the expression: Third Harmonic (dBc) = 2(OPI3P – P O) where OPI3P = third-order intercept, dBm P O = output level, dBm For this case OPI3P = 47dBm, P O = 47dBm, and the third Harmonic = 2(47 – 10) = 74dB below the fundamental tone. The OPA640’s low distortion makes the device an excellent choice for a variety of RF signal processing applications. The value for the two-tone, third-order intercept is typically 8dB lower than the single tone value. FIGURE 7. Single-Tone , 3rd-Order Intercept Point vs Fre- quency. NOTE: Feedback Resistance used was 402 Ω. NOISE FIGURE The OPA640 voltage and current noise spectral densities are specified in the Typical Performance Curves. For RF appli- cations, however, Noise Figure (NF) is often the preferred noise specification since it allows system noise performance to be more easily calculated. The OPA640’s Noise Figure vs Source Resistance is shown in Figure 8. FIGURE 8. Noise Figure vs Source Resistance. –70 –80 –90 –100 10 Load Resistance ( Ω) 20 50 100 200 500 1k 2f O 3f O Source Resistance ( Ω) 10 100 1k 10k 25 20 15 10 5 0 100k NF = 10 LOG 1 + e n 2 + (I nRS) 2 4KTR S +60 +50 +40 +30 +20 Frequency (Hz) 10M 100M 1M |
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