2022
DOI: 10.3390/wevj13070124
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State-Feedback Control of Interleaved Buck–Boost DC–DC Power Converter with Continuous Input Current for Fuel Cell Energy Sources: Theoretical Design and Experimental Validation

Abstract: It is well known that the classical topologies of Buck–Boost converters drain pulsating current from the power source. These pulsating currents entail acceleration of the aging rate of the fuel cell. In this paper, we are considering a Buck–Boost DC–DC converter topology featuring continuous input current. The converter interleaved structure ensures the substantial increase in power density compensating power losses related to the converter switching nature. The control objective is to enforce the DC-bus volta… Show more

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Cited by 11 publications
(5 citation statements)
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References 38 publications
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“…Moreover, the average steady-state value is 0.5 A for i 2 and 0.25 A for i 1 . These values correspond to those obtained from (10) and (9). Finally, current i 1 has a greater ripple than current i 2 because the value of inductance L 1 is lower than the value of inductance L 2 .…”
Section: Cuk Convertersupporting
confidence: 79%
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“…Moreover, the average steady-state value is 0.5 A for i 2 and 0.25 A for i 1 . These values correspond to those obtained from (10) and (9). Finally, current i 1 has a greater ripple than current i 2 because the value of inductance L 1 is lower than the value of inductance L 2 .…”
Section: Cuk Convertersupporting
confidence: 79%
“…These converters are very common in renewable energy source applications. The most basic DC-DC converter topologies are the buck and boost converters [8][9][10]. However, there are many other types of DC-DC converter topologies, such as in the examples of the Sheppard-Taylor and Cuk converters.…”
Section: Introductionmentioning
confidence: 99%
“…Using (21), ζ, and ω n , the dominant closed-loop poles are s 1, 2 = −3089 ± j3258. However, since the closed-loop control system in (15) comprises three state variables (inductor current, capacitor voltage, and output voltage error), a third pole should be placed far to the left at s 3 = −12000 on the s-plane, so that the desired transient response is not affected.…”
Section: Controller Gains Selectionmentioning
confidence: 99%
“…However, if the system response requires further enhancement, the closed-loop poles' location can be adjusted and the controller gains are re-calculated for verification. The dominant closed-loop poles are obtained using the characteristic equation of the second-order system given in (21). Next, based on ( 22), the desired percentage overshoot and settling time yield the required damping ratio and natural frequency, which give the desired dominant poles.…”
Section: Flowchart Of State-feedback With Integral Control Designmentioning
confidence: 99%
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