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Methods and formulas for determining the integral nonlinearity of solid-state amplifiers

Date Issued
December 1, 1980
Author(s)
McNeill, Bruce W.
Advisor(s)
J. Frank Pierce
Additional Advisor(s)
James C. Hung
T. V. Blalock
H. C. Simpson
Permanent URI
https://trace.tennessee.edu/handle/20.500.14382/22232
Abstract
Analytical and computer simulation techniques were developed in this study to determine the integral nonlinearity of solid-state amplifiers. The three analytical techniques developed include an exact analysis and two approximations. Each of the three techniques was used to evaluate the integral nonlinearity of several single-stage bipolar transistor and JFET amplifiers. In evaluating the nonlinearity of these single-stage amplifiers, the exact analysis proved to be cumbersome and produced results that were difficult to evaluate. The two approximations were less cumbersome and produced results that were easier to evaluate. One of the two approximations was particularly accurate and predicted values of nonlinearity that were nearly equal, over large dynamic ranges, to the values of nonlinearity determined by the exact analysis.

Two computer simulation techniques were developed for determining the closed-loop nonlinearity for nonperiodic signals in negative feedback amplifiers with memory. Both of these techniques use computer time efficiently. One of the two computer techniques linearizes the feedback loop which allows closed-loop nonlinearity to be evaluated analytically. This linearized model can be used to empirically understand closed-loop linearity performance. The other simulation technique is slightly more accurate. Both of the simulation techniques use first-order approximations and the accuracy of these models depends on the magnitude of the nonlinearity. The fractional value of the error in simulating the nonlinearity is generally less than the fractional value of the open-loop nonlinearity.

The computer simulation techniques were used to find the integral nonlinearity of several negative feedback amplifiers, each of which had an integrating element in the forward plant. This type of feedback amplifier closely approximates most operational amplifiers. The results of several simulations indicate that the closed-loop nonlinearity at the output of such feedback amplifiers is differentiated with respect to time. For spectroscopy type pulses, the nonlinearity is going through zero at approximately the time that the pulse peaks.

Degree
Doctor of Philosophy
Major
Electrical Engineering
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Thesis80b.M3275.pdf

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7.65 MB

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ba9e2b1913fdef676cdf01916e5f32a0


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