ELEC5206 Chap.6 Boost Converter for PV Voltage Step-Up
Boost Converter for PV Voltage Step-Up
The boost lecture explains why step-up conversion is the usual PV side converter for grid-tied systems. A boost is valid when the lowest output voltage stays above the highest MPP voltage, which occurs on the coldest, brightest day.
Its duty ratio comes from the voltage ratio, its inductor from the switch-on interval when the module voltage drives the inductor, and its input capacitor from the inductor ripple alone, because the inductor sits in series with the module and keeps PV current smooth.
The case study uses the same module and ripple targets as the buck and finds a capacitance about one twentieth as large and a settling time twenty-five times shorter. Expect design calculations and a comparison question against the buck.
The chapter also traces a start-up from open circuit to the MPP in an averaged simulation of a 400 W design, so you can see the settling the lecture reports and connect it to the lightly damped dynamics analysed in the control chapter.
What this chapter covers
- 01
Why step-up conversion suits low-voltage PV
- 02
Boost selection rule and the cold, bright corner
- 03
Duty ratio, inductance and input capacitance for the boost
- 04
Why the boost input capacitor only absorbs inductor ripple
- 05
The switched-state model with a constant output voltage
- 06
The lecture case study and its 0.4 ms settling
- 07
Boost against buck: current, capacitance and speed
Worked example · free
Boost stage checked at the cold corner
- 1Selection: VO(min) = 48 V is above VMPP(max) = 46 V, so a boost is valid.
- 1Duty ratio: D = 1 − 40/48 = 0.167.
- 1Inductor: L = 40 × 0.167/(1 × 100,000) = 66.7 µH.
- 1Input capacitor: Cin = 1/(8 × 0.15 × 100,000) = 8.3 µF.
Key terms
- Step-up conversion
- Conversion in which the output voltage exceeds the input voltage, as in a boost PV side converter.
- Cold corner
- The lowest temperature and highest irradiance, which give the highest MPP voltage and bound a boost design.
- Smooth input current
- PV current that flows continuously because the boost inductor sits in series with the module.
- Settling time
- The time a converter takes to reach steady operation after a step, 0.4 ms for the lecture boost.
Boost Converter for PV Voltage Step-Up FAQ
Why does the boost need such a small input capacitor?
The inductor is in series with the module, so PV current never stops; the capacitor only carries the triangular ripple of the inductor current. Its charge per half cycle is a small triangle, which gives the factor of eight in the formula and a capacitance one or two orders of magnitude below a buck's.
What happens if the module voltage exceeds the boost output?
The boost loses control: it cannot step down, so the diode conducts directly and the PV voltage is pinned near the output instead of the MPP. That is why the selection rule is checked against the highest MPP voltage, on the coldest and brightest day the site will see.
Why is the boost the default PV side converter?
It gives smooth PV current, needs a much smaller PV-link capacitor for the same ripple, and responds faster, which later makes the voltage loop and tracking faster too. Its one restriction is that it only steps up, so the cold-corner check must pass.
Does the boost inductance depend on the PV ripple target?
No. The inductance comes from the switch-on interval and the chosen inductor-current ripple: L equals the MPP voltage times the duty ratio, divided by the ripple current times the switching frequency. The PV voltage ripple target only sets the input capacitor, so halving it doubles the capacitance and leaves the inductor unchanged.
Exam move
Learn the boost formulas side by side with the buck ones and practise saying which switching interval each comes from. Rework the lecture’s comparison table from memory: duty, inductance, capacitance and settling for both topologies. Then design two boost stages of your own, including the cold-corner check, and explain in one sentence why the boost capacitor is small.
Finish each design by checking that (1 − D) times the output voltage returns the MPP voltage.
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