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MCP6V51-E/MS Datasheet(PDF) 25 Page - Microchip Technology |
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MCP6V51-E/MS Datasheet(HTML) 25 Page - Microchip Technology |
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25 / 50 page ![]() 2018-2022 Microchip Technology Inc. and its subsidiaries DS20006136B-page 25 MCP6V51/2/4 4.3.6 CAPACITIVE LOADS Driving large capacitive loads can cause stability problems for voltage feedback op amps. As the load capacitance increases, the feedback loop’s phase margin decreases and the closed-loop bandwidth is reduced. This produces gain peaking in the frequency response, with overshoot and ringing in the step response. These zero-drift op amps have a different output impedance compared to standard linear op amps, due to their unique topology. When driving a capacitive load with these op amps, a Series Resistor at the output (RISO in Figure 4-9) improves the feedback loop’s phase margin (stability) by making the output load resistive at higher frequen- cies. The bandwidth will be generally lower than the bandwidth with no capacitive load. Figure 4-8 gives recommended RISO values for different capacitive loads and gains. The x-axis is the Load Capacitance (CL). The y-axis is the Resistance (RISO). GN is the circuit’s Noise Gain. For noninverting gains, GN and the Signal Gain are equal. For inverting gains, GN is 1+|Signal Gain| (e.g., -1 V/V gives GN = +2 V/V). FIGURE 4-8: Recommended RISO Values for Capacitive Loads. After selecting RISO for your circuit, double check the resulting frequency response peaking and step response overshoot. Modify the RISO value until the response is reasonable. Bench evaluation is helpful. 4.3.7 STABILIZING OUTPUT LOADS This family of zero-drift op amps has an output impedance (Figure 2-28 and Figure 2-29) that has a double zero when the gain is low. This can cause a large phase shift in feedback networks that have low- impedance near the part’s crossover frequency. This phase shift can cause stability problems. Figure 4-9 shows that the load on the output is (RL + RISO)||(RF + RG), where RISO is before the load. This load needs to be large enough to maintain stability; it is recommended to design for a total load of 10 kΩ, or higher. FIGURE 4-9: Output Resistor, RISO, Stabilizes Capacitive Loads. 4.3.8 GAIN PEAKING Figure 4-10 shows an op amp circuit that represents noninverting amplifiers (VM is a DC voltage and VP is the input) or inverting amplifiers (VP is a DC voltage and VM is the input). The CN and CG capacitances represent the total capacitance at the input pins; they include the op amp’s Common-Mode Input Capaci- tance (CCM), board parasitic capacitance and any capacitor placed in parallel. The CFP capacitance represents the parasitic capacitance coupling between the output and the noninverting input pins. FIGURE 4-10: Amplifier with Parasitic Capacitance. CG acts in parallel with RG (except for a gain of +1 V/V), which causes an increase in gain at high frequencies. CG also reduces the phase margin of the feedback loop, which becomes less stable. This effect can be reduced by either reducing CG or RF||RG. CN and RN form a low-pass filter that affects the signal at VP. This filter has a single real pole at 1/(2πRNCN). The largest value of RF that should be used depends on the noise gain (see GN in Section 4.3.6 “Capacitive Loads”), CG and the open-loop gain’s phase shift. An approximate limit for RF is shown in Equation 4-4. EQUATION 4-4: 1 10 100 1000 Normalized Load Capacitance; C L/ GN (F) G N: 1 V/V 10 V/V 100 V/V V DD = 45 V R L = 10 k 10p 100p 1n 10n 100n 1μ RG RF VOUT U1 MCP6V5X RL CL – + RISO RG RF VOUT U1 MCP6V5X CG RN CN VM VP CFP + – RF 10 k 3.5 pF CG --------------- GN2 |
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