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LM6035IBP Datasheet(PDF) 13 Page - National Semiconductor (TI) |
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LM6035IBP Datasheet(HTML) 13 Page - National Semiconductor (TI) |
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13 / 20 page ![]() 1.0 Application Notes (Continued) Figure 4 shows the superior distortion performance of LMC6035/6 over that of the benchmark op amp. The heavy loading of the circuit causes the A VOL of the benchmark part to drop significantly which causes increased distortion. 1.2 APPLICATION CIRCUITS 1.2.1 Low-Pass Active Filter A common application for low voltage systems would be active filters, in cordless and cellular phones for example. The ultra low input currents (I IN) of the LMC6035/6 makes it well suited for low power active filter applications, because it allows the use of higher resistor values and lower capacitor values. This reduces power consumption and space. Figure 5 shows a low pass, active filter with a Butterworth (maximally flat) frequency response. Its topology is a Sallen and Key filter with unity gain. Note the normalized compo- nent values in parenthesis which are obtainable from stan- dard filter design handbooks. These values provide a 1Hz cutoff frequency, but they can be easily scaled for a desired cutoff frequency (f c). The bold component values of Figure 5 provide a cutoff frequency of 3kHz. An example of the scal- ing procedure follows Figure 5. 1.2.1.1 Low-Pass Frequency Scaling Procedure The actual component values represented in bold of Figure 5 were obtained with the following scaling procedure: 1. First determine the frequency scaling factor (FSF) for the desired cutoff frequency. Choosing f c at 3kHz, pro- vides the following FSF computation: FSF=2 π x 3kHz (desired cutoff freq.) = 18.84 x 10 3 2. Then divide all of the normalized capacitor values by the FSF as follows: C1’ = C (Normalized)/FSF C1’ = 0.707/18.84 x 10 3 = 37.93 x 10−6 C2’ = 1.414/18.84 x10 3 = 75.05 x 10−6 (C1’ and C2’: prior to impedance scaling) 3. Last, choose an impedance scaling factor (Z). This Z factor can be calculated from a standard value for C2. Then Z can be used to determine the remaining compo- nent values as follows: Z = C2’/C2 (chosen) = 75.05 x 10 −6/6.8nF = 8.4k C1 = C1’/Z = 37.93 x 10 −6 /8.4k = 4.52nF (Standard capacitor value chosen for C1 is 4.7nF )R1 = R1 (normalized) x Z=1 Ω x 8.4k = 8.4kΩ R2=R2 (normalized) x Z=1 Ω x 8.4k = 8.4kΩ (Standard value chosen for R1 and R2 is 8.45k Ω ) 1.2.2 High Pass Active Filter The previous low-pass filter circuit of Figure 5 converts to a high-pass active filter per Figure 6. 01283047 FIGURE 4. THD+Noise Performance of LMC6035 and “Benchmark” per Circuit of Figure 1 01283048 FIGURE 5. 2-Pole, 3kHz, Active, Sallen and Key, Lowpass Filter with Butterworth Response 01283049 FIGURE 6. 2 Pole, 300Hz, Sallen and Key, High-Pass Filter www.national.com 13 |
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