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LMP8602MME датащи(PDF) 16 Page - Texas Instruments |
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LMP8602MME датащи(HTML) 16 Page - Texas Instruments |
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16 / 33 page ![]() C1 = 9Q R1Z0 = 1 C 4Q 0 1 Z R C1 = (K2 1)Q R1Z0 R2 = 9Q 2 R1 = 2 R 1 R 2 4Q 2 R = 1 R ( ) 2 1 Q K - Q = R1R2 C1 2 C1R2 R2 = R1R2 K2 1 K2 1 Q = R1R2 C1 2 R1C1 + R2C1 (K2 1)R1C1 K2 1 K2 1 C2 = C1 K2 1 LMP8602, LMP8602Q, LMP8603, LMP8603Q SNOSB36D – JULY 2009 – REVISED MARCH 2013 www.ti.com For any filter gain K > 1x, the design procedure can be very simple if the two capacitors are chosen to in a certain ratio. (5) Inserting this in the above equation for Q results in: (6) Which results in: (7) In this case, given the predetermined value of R1 = 100 k Ω (the internal resistor), the quality factor is set solely by the value of the resistor R2. R2 can be calculated based on the desired value of Q as the first step of the design procedure with the following equation: (8) For the gain of 5 for the LMP8602 this results in: (9) For the gain of 10 for the LMP8603 this is: (10) For instance, the value of Q can be set to 0.5 √2 to create a Butterworth response, to 1/√3 to create a Bessel response, or a 0.5 to create a critically damped response. Once the value of R2 has been found, the second and last step of the design procedure is to calculate the required value of C to give the desired low-pass cut-off frequency using: (11) Which for the gain = 5 will give: (12) and for the gain = 10: (13) 16 Submit Documentation Feedback Copyright © 2009–2013, Texas Instruments Incorporated Product Folder Links: LMP8602 LMP8602Q LMP8603 LMP8603Q |
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