University of Sydney · FACULTY OF ELECTRICAL ENGINEERING

ELEC5206 Chap.5 Buck Converter as a PV Side Converter

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Chapter 5 of 14 · ELEC5206

Buck Converter as a PV Side Converter

The first PV side converter lecture uses the buck topology, common in PV-battery chargers. It places the PVSC in the two-stage grid-tied chain and in the standalone balance of system, then gives the selection rule: a buck is valid only if the highest output voltage never exceeds the lowest MPP voltage, which occurs on the hottest, dimmest working day.

A four-step procedure follows, specifying the operating point, choosing ripple targets, setting the duty ratio and sizing the inductor and input capacitor, with both sizing equations taken from the switch-off interval. A switched-state model verifies the design in simulation.

The key idea is that the PV side converter is designed around its input: the PV voltage ripple, not the output ripple, matters because it affects tracking.

In this chapter

What this chapter covers

  • 01

    The PV side converter in two-stage and standalone systems

  • 02

    Buck selection rule and the hot, dim corner

  • 03

    The battery voltage window from cut-off to full charge

  • 04

    The four-step design procedure

  • 05

    Duty ratio, inductance and input capacitance for the buck

  • 06

    The switched-state model for each switch position

  • 07

    The lecture case study and its simulated verification

  • 08

    Why a computed fixed duty ratio is not tracking

Worked example · free

Buck charger for a 12.8 V lithium battery

Q [4 marks]. A module has MPP voltages from 28 V (hot, dim) to 34 V (cold, bright), with VMPP = 30 V and IMPP = 9 A at the design point. It charges a battery that peaks at 14.6 V and sits at 12.8 V nominal. With fsw = 60 kHz, ΔIL = 1.5 A and ΔVPV = 0.3 V, check the topology and size the buck. The 4-mark allocation is our own practice weighting, not the university's marking scheme.
  • 1Selection: the battery maximum of 14.6 V is below VMPP(min) = 28 V, so a buck is valid.
  • 1Duty ratio: D = 12.8/30 = 0.427, so 1 − D = 0.573.
  • 1Inductor: L = 12.8 × 0.573/(1.5 × 60,000) = 81.5 µH.
  • 1Input capacitor: Cin = 9 × 0.573/(0.3 × 60,000) = 287 µF.
The buck is valid; D = 0.427, L = 81.5 µH and Cin = 287 µF.
Sia tip — Check the selection rule before any sizing, and write the hot, dim MPP voltage next to the highest battery voltage so the comparison is visible.
Glossary

Key terms

Selection rule
The condition that the highest output voltage stays at or below the lowest MPP voltage for a buck PVSC.
Switched-state model
A pair of integral equations for inductor current and PV voltage, one set for each switch position.
Input capacitor
The capacitor across the PV terminals that limits PV voltage ripple and is sized from the PV current and ripple target.
Continuous conduction mode
Operation in which the inductor current never falls to zero, the condition assumed by the nominal duty-ratio formulas.
Synchronous buck
A buck converter in which a second controlled switch replaces the freewheeling diode.
FAQ

Buck Converter as a PV Side Converter FAQ

Why is the buck input capacitor so large?

While the switch is off, the module is disconnected from the inductor, so the whole PV current flows into the input capacitor for the off-time. The capacitor must absorb that charge while keeping the PV voltage within its ripple target, which needs far more capacitance than a boost, whose inductor keeps PV current flowing.

Which temperature and irradiance should I use to check a buck design?

The hottest ambient and the lowest working irradiance, which give the lowest MPP voltage. The lecture's example uses 100 W/m². If the highest battery or bus voltage stays below that minimum MPP voltage, the buck can always regulate.

Why does the lecture call the PVSC design different from conventional converter design?

A conventional supply regulates its output and sizes the output filter. A PV side converter regulates its input at the MPP voltage and treats the output as fixed by the battery or DC link, so the PV voltage ripple sets the capacitor because ripple at the PV terminals degrades tracking.

Why does the lecture's design procedure start from STC values?

STC values are the published ratings every datasheet shares, so they give a common nominal operating point for sizing. The design is then checked against the environmental corners, the hottest and dimmest conditions for a buck, to make sure the topology can still regulate when the MPP voltage moves away from its STC value.

Study strategy

Exam move

Memorise the four-step procedure as a template you will reuse for every topology, then drill the buck formulas until you can say which interval each comes from. Rework the lecture case with the rounding noted, and design two chargers of your own, one that passes the selection rule and one that fails it, so you can explain the failure. Pair this chapter with Lab 2, where the buck acts as a variable resistance.

Practise sketching the inductor current over two periods and marking the on and off slopes.

Working through Buck Converter as a PV Side Converter in ELEC5206? Sia is AskSia’s AI Electrical Engineering tutor — ask any ELEC5206 Buck Converter as a PV Side Converter question and get a clear, step-by-step explanation grounded in how ELEC5206 is taught and assessed. Read this chapter free, then take your hardest questions to Sia.

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