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MF10 数据表(PDF) 13 Page - National Semiconductor (TI) |
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MF10 数据表(HTML) 13 Page - National Semiconductor (TI) |
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13 / 20 page ![]() 20 Modes of Operation (Continued) TABLE I Summary of Modes Realizable filter types (eg low-pass) denoted by asterisks Unless otherwise noted gains of various filter outputs are inverting and adjustable by resistor ratios Mode BP LP HP N AP Number of Adjustable Notes Resistors fCLK fO 1 3No (2) May need input buffer 1a HOBP1 ebQHOLP a 1 2 No Poor dynamics for HOBP2 ea1 high Q 2 3 Yes (above fCLK 50 or fCLK 100) 3 4 Yes Universal State-Variable Filter Best general-purpose mode 3a 7 Yes As above but also includes resistor-tuneable notch 4 3No Gives Allpass response with HOAP eb1 and HOLP eb2 5 4 Gives flatter allpass response than above if R1 e R2 e 002R4 6a 3 Single pole (2) 6b HOLP1 ea1 2 Single Pole HOLP2 e b R3 R2 30 Applications Information The MF10 is a general-purpose dual second-order state variable filter whose center frequency is proportional to the frequency of the square wave applied to the clock input (fCLK) By connecting pin 12 to the appropriate DC voltage the filter center frequency fO can be made equal to either fCLK 100 or fCLK 50 fO can be very accurately set (within g 6%) by using a crystal clock oscillator or can be easily varied over a wide frequency range by adjusting the clock frequency If desired the fCLK fO ratio can be altered by external resistors as in Figures 9 10 11 13 14 and 15 The filter Q and gain are determined by external resistors All of the five second-order filter types can be built using either section of the MF10 These are illustrated in Figures 1 through 5 along with their transfer functions and some relat- ed equations Figure 6 shows the effect of Q on the shapes of these curves When filter orders greater than two are desired two or more MF10 sections can be cascaded 31 DESIGN EXAMPLE In order to design a second-order filter section using the MF10 we must define the necessary values of three param- eters f0 the filter section’s center frequency H0 the pass- band gain and the filter’s Q These are determined by the characteristics required of the filter being designed As an example let’s assume that a system requires a fourth-order Chebyshev low-pass filter with 1 dB ripple unity gain at DC and 1000 Hz cutoff frequency As the system order is four it is realizable using both second-order sec- tions of an MF10 Many filter design texts include tables that list the characteristics (fO and Q) of each of the second-or- der filter sections needed to synthesize a given higher-order filter For the Chebyshev filter defined above such a table yields the following characteristics f0A e 529 Hz QA e 0785 f0B e 993 Hz QB e 3559 For unity gain at DC we also specify H0A e 1 H0B e 1 The desired clock-to-cutoff-frequency ratio for the overall filter of this example is 100 and a 100 kHz clock signal is available Note that the required center frequencies for the two second-order sections will not be obtainable with clock- to-center-frequency ratios of 50 or 100 It will be necessary to adjust fCLK f0 externally From Table I we see that Mode 3 can be used to produce a low-pass filter with resistor-adjust- able center frequency In most filter designs involving multiple second-order stages it is best to place the stages with lower Q values ahead of stages with higher Q especially when the higher Q is greater than 0707 This is due to the higher relative gain at the center frequency of a higher-Q stage Placing a stage with lower Q ahead of a higher-Q stage will provide some attenuation at the center frequency and thus help avoid clip- ping of signals near this frequency For this example stage A has the lower Q (0785) so it will be placed ahead of the other stage For the first section we begin the design by choosing a convenient value for the input resistance R1A e 20k The absolute value of the passband gain HOLPA is made equal 13 |
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