1981
DOI: 10.1109/jssc.1981.1051672
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A low-noise high-precision operational amplifier

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Cited by 3 publications
(2 citation statements)
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“…From Equations (22) and (23), it follows that for small q the values of k 1 2 (both with index B and L) are approximately equal to 16Áq 1 = 16Áq n , where n is the order of the filter. Because q is a small number, the value of the squared modulus k 1 2 ffi16Áq n rapidly decreases with increasing filter order n. For example, with o s = 1.30541 and n = 3, (k 1 2 ) n=3 ffi0.002664895, and for n = 4, (k 1 of the tuning block n B , we can neglect (k 1 2 ) L in Equation (29) and maintain the influence of (k 1 2 ) B . Solving for the optimum x B , i.e.…”
Section: A3 Optimum Distribution Of Pass-band Attenuation a Max Formentioning
confidence: 99%
See 1 more Smart Citation
“…From Equations (22) and (23), it follows that for small q the values of k 1 2 (both with index B and L) are approximately equal to 16Áq 1 = 16Áq n , where n is the order of the filter. Because q is a small number, the value of the squared modulus k 1 2 ffi16Áq n rapidly decreases with increasing filter order n. For example, with o s = 1.30541 and n = 3, (k 1 2 ) n=3 ffi0.002664895, and for n = 4, (k 1 of the tuning block n B , we can neglect (k 1 2 ) L in Equation (29) and maintain the influence of (k 1 2 ) B . Solving for the optimum x B , i.e.…”
Section: A3 Optimum Distribution Of Pass-band Attenuation a Max Formentioning
confidence: 99%
“…Depending on the technology and circuit, laser or other methods of continuously trimming resistors are available (e.g. ). Tuning methods in discrete steps are based on the switching in or out of discrete units of resistor or capacitor arrays (e.g.…”
Section: Practical Considerationsmentioning
confidence: 99%