Transcript Slides, chapter 20
Soft-switching converters with constant switching frequency With two or more active switches, we can obtain zero-voltage switching in converters operating at constant switching frequency Often, the converter characteristics are nearly the same as their hard switched PWM parent converters The second switch may be one that is already in the PWM parent converter (synchronous rectifier, or part of a half or full bridge). Sometimes, it is not, and is a (hopefully small) auxiliary switch Examples: • Two-switch quasi-square wave (with synchronous rectifier) • Two-switch multiresonant (with synchronous rectifier) • Phase-shifted bridge with zero voltage transitions • Forward or other converter with active clamp circuit These converters can exhibit stresses and characteristics that approach those of the parent hard-switched PWM converter (especially the last two), but with zero-voltage switching over a range of operating points
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Quasi-square wave buck with two switches Original one-switch version Add synchronous rectifier
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2 • Q2 can be viewed as a synchronous rectifier • Additional degree of control is possible: let Q2 conduct longer than D2 would otherwise conduct • Constant switching frequency control is possible, with behavior similar to conventional PWM • Can obtain µ < 0.5
• See Maksimovic PhD thesis, 1989
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The multiresonant switch Basic single-transistor version
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3 Synchronous rectifier version
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Multiresonant switch characteristics Single transistor version Analysis via state plane in supplementary course notes
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Multiresonant switch characteristics Two-transistor version with constant frequency
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ZVS active clamp circuits The auxiliary switch approach Forward converter implementation Flyback converter implementation • Circuit can be added to any single switch in a PWM converter • Main switch plus auxiliary switch behave as half-bridge circuit with dead time zero-voltage transitions • Beware of patent issues
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Forward converter implementation • Analysis in an upcoming lecture
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• Zero-voltage switching of both transistors • Resonant reset of transformer reduces transistor peak voltage, relative to traditional forward converter with auxiliary reset winding • Small increase of rms transistor current 7
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Zero-voltage transition converters The phase-shifted full bridge converter Buck-derived full-bridge converter Zero-voltage switching of each half bridge section Each half-bridge produces a square wave voltage. Phase-shifted control of converter output
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8 A popular converter for server front end power systems Efficiencies of 90% to 95% regularly attained Controller chips available
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Phase-shifted control
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9 Approximate waveforms and results (as predicted by analysis of the parent hard switched converter)
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Actual waveforms, including resonant transitions
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Result of analysis Basic configuration: full bridge ZVT • Phase shift assumes the role of duty cycle
d
in converter equations • Effective duty cycle is reduced by the resonant transition intervals • Reduction in effective duty cycle can be expressed as a function of the form
FP ZVT
(
J
), where
P ZVT
(
J
) is a negative number similar in magnitude to 1.
F
is generally pretty small, so that the resonant transitions do not require a substantial fraction of the switching period • Circuit looks symmetrical, but the control, and hence the operation, isn’t. One side of bridge loses ZVS before the other.
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Effect of ZVT: reduction of effective duty cycle
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Summary: recent soft-switched approaches with multiple transistors Represents an evolution beyond the quasi-square wave approach Zero-voltage transitions in the half-bridge circuit Output filter inductor operates in CCM with small ripple Circuit approaches that minimize the amount of extra current needed to attain zero-voltage switching -- these become feasible when there is more than one active switch Constant frequency operation Often, the converter characteristics reduce to a potentially small variation from the characteristics of the parent hard-switched PWM converter Commercial controllers are sometimes available Sometimes a conventional voltage-mode or current-mode PWM controller can be used -- just need to add dead times State-plane analysis of full-bridge ZVT and of active-clamp circuits to come
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ZVT Analysis
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Interval 1
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Normalized state plane
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Solution of state plane
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Subintervals 2 and 3
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Subinterval 4
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Subinterval 5 ZVS: output current charges
C leg
without requiring
J
> 1
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Subinterval 6 • Current
i c
circulates around primary-side elements, causing conduction loss • This current arises from stored energy in
L c
• The current is needed to induce ZVS during next subinterval • To maxzimize efficiency, minimize the length of this subinterval by choosing the turns ratio
n
such that
M
than 1 =
V/nV g
is only slightly less
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Subintervals 7 to 11 Subintervals 7 to 11 and 0 are symmetrical to subintervals 1 to 6 Complete state plane trajectory:
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