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"Chapter 1 - The Op Amp's Place in the World" - HTL Wien 10

"Chapter 1 - The Op Amp's Place in the World" - HTL Wien 10

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7.1 Introduction<br />

Voltage-Feedback <strong>Op</strong> Amp Compensation<br />

Ron Manc<strong>in</strong>i<br />

<strong>Chapter</strong> 7<br />

Voltage-feedback amplifiers (VFA) have been with us for about 60 years, and <strong>the</strong>y have<br />

been problems for circuit designers s<strong>in</strong>ce <strong>the</strong> first day. You see, <strong>the</strong> feedback that makes<br />

<strong>the</strong>m versatile and accurate also has a tendency to make <strong>the</strong>m unstable. <strong>The</strong> operational<br />

amplifier (op amp) circuit configuration uses a high-ga<strong>in</strong> amplifier whose parameters are<br />

determ<strong>in</strong>ed by external feedback components. <strong>The</strong> amplifier ga<strong>in</strong> is so high that without<br />

<strong>the</strong>se external feedback components, <strong>the</strong> slightest <strong>in</strong>put signal would saturate <strong>the</strong> amplifier<br />

output. <strong>The</strong> op amp is <strong>in</strong> common usage, so this configuration is exam<strong>in</strong>ed <strong>in</strong> detail,<br />

but <strong>the</strong> results are applicable to many o<strong>the</strong>r voltage-feedback circuits. Current-feedback<br />

amplifiers (CFA) are similar to VFAs, but <strong>the</strong> differences are important enough to warrant<br />

CFAs be<strong>in</strong>g handled separately.<br />

Stability as used <strong>in</strong> electronic circuit term<strong>in</strong>ology is often def<strong>in</strong>ed as achiev<strong>in</strong>g a nonoscillatory<br />

state. This is a poor, <strong>in</strong>accurate def<strong>in</strong>ition of <strong>the</strong> word. Stability is a relative term,<br />

and this situation makes people uneasy because relative judgments are exhaustive. It is<br />

easy to draw <strong>the</strong> l<strong>in</strong>e between a circuit that oscillates and one that does not oscillate, so<br />

we can understand why some people believe that oscillation is a natural boundary between<br />

stability and <strong>in</strong>stability.<br />

Feedback circuits exhibit poor phase response, overshoot, and r<strong>in</strong>g<strong>in</strong>g long before oscillation<br />

occurs, and <strong>the</strong>se effects are considered undesirable by circuit designers. This<br />

chapter is not concerned with oscillators; thus, relative stability is def<strong>in</strong>ed <strong>in</strong> terms of performance.<br />

By def<strong>in</strong>ition, when designers decide what tradeoffs are acceptable, <strong>the</strong>y determ<strong>in</strong>e<br />

what <strong>the</strong> relative stability of <strong>the</strong> circuit is. A relative stability measurement is <strong>the</strong><br />

damp<strong>in</strong>g ratio (ζ) and <strong>the</strong> damp<strong>in</strong>g ratio is discussed <strong>in</strong> detail <strong>in</strong> Reference 1. <strong>The</strong> damp<strong>in</strong>g<br />

ratio is related to phase marg<strong>in</strong>, hence phase marg<strong>in</strong> is ano<strong>the</strong>r measure of relative stability.<br />

<strong>The</strong> most stable circuits have <strong>the</strong> longest response times, lowest bandwidth, highest<br />

accuracy, and least overshoot. <strong>The</strong> least stable circuits have <strong>the</strong> fastest response times,<br />

highest bandwidth, lowest accuracy, and some overshoot.<br />

<strong>Op</strong> Amps left <strong>in</strong> <strong>the</strong>ir native state oscillate without some form of compensation. <strong>The</strong> first<br />

IC op amps were very hard to stabilize, but <strong>the</strong>re were a lot of good analog designers<br />

7-1

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