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LTC6419 Datasheet(PDF) 13 Page - Analog Devices |
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LTC6419 Datasheet(HTML) 13 Page - Analog Devices |
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13 / 24 page ![]() LTC6419 13 6419fa For more information www.linear.com/LTC6419 APPLICATIONS INFORMATION Assuming infinite open loop gain, the differential output relationship is given by the equation: VOUTDIFF = V+OUT – V–OUT ≈ VINDIFF • RF RI + VCM • ∆β β AVG – VOCM • ∆β β AVG where RF is the average of RF1, and RF2, and RI is the average of RI1, and RI2. VOUTDIFF = V+OUT – V–OUT ≈(VCM – VOCM) • ∆β β AVG (3) In general, the degree of feedback pair mismatch is a source of common mode to differential conversion of both signals and noise. Using 0.1% resistors or better will mitigate most problems and will provide about 54dB worst case of common mode rejection. A low impedance ground plane should be used as a reference for both the input signal source and the VOCM pin. There may be concern on how feedback factor mismatch affects distortion. Feedback factor mismatch from using 1% resistors or better, has a negligible effect on distortion. However, in single supply level shifting applications where there is a voltage difference between the input common mode voltage and the output common mode voltage, resistor mismatch can make the apparent voltage offset of the amplifier appear worse than specified. The apparent input referred offset induced by feedback factor mismatch is derived from Equation (3): VOSDIFF(APPARENT) ≈ (VCM – VOCM) • Δβ Using the LTC6419 in a single 5V supply application with 0.1% resistors, the input common mode grounded, and the VOCM pin biased at 1.25V, the worst case mismatch can induce 1.25mV of apparent offset voltage. Noise and Noise Figure The LTC6419’s differential input referred voltage and cur- rent noise densities are 1.1nV/√Hz and 8.8pA/√Hz, respec- tively. In addition to the noise generated by the amplifier, the surrounding feedback resistors also contribute noise. A simplified noise model is shown in Figure 4. The output noise generated by both the amplifier and the feedback components is given by the equation: eno = eni • 1+ RF RI 2 + 2 • i n • RF ( )2 + 2 • enRI • RF RI 2 + 2 • e nRF 2 βAVG is defined as the average feedback factor from the outputs to their respective inputs: β AVG = 1 2 • RI1 RI1 +RF1 + RI2 RI2 +RF2 Δ β is defined as the difference in the feedback factors: ∆β = RI2 RI2 +RF2 – RI1 RI1 +RF1 Here, VCM and VINDIFF are defined as the average and the difference of the two input voltages VINP and VINM, respectively: VCM = VINP + VINM 2 VINDIFF = VINP – VINM When the feedback ratios mismatch (Δ β), common mode to differential conversion occurs. Setting the differential input to zero (VINDIFF = 0), the degree of common mode to differential conversion is given by the equation: Figure 3. Real-World Application with Feedback Resistor Pair Mismatch – + RF2 V–OUT V+OUT VVOCM VOCM 6419 F03 RF1 RI2 RI1 + – VINP – + VINM V–IN V+IN |
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