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I'm fascinated by zero voltage switching (ZVS) drivers. So I've been playing with simulations of them in Falstad.

Two things I don't understand:

  1. How is the oscillation initiated in an actual ZVS? If you follow the linked simulation you will see it's oscillating consistently. But if you reset it then it will not oscillate: Voltage will simply flow through the top MOSFET while the bottom one stays off.

  2. How does one size the inductor to keep it balanced (i.e., roughly equal time running through both MOSFETs)? I imagine there's some equation for this, but I can't find it.

    ZVS simulation in Falstad

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  • \$\begingroup\$ ... just added this to my reading list. Analytical calculation of resonant inductance for zero voltage switching in phase-shifted full-bridge converters. Bet the answer is in there, but not sure when I'll get to it.... \$\endgroup\$
    – feetwet
    May 23, 2016 at 17:44
  • \$\begingroup\$ It's missing the main work-coil (few uH value) across the 1uF cap, to form a resonant circuit and produce sine waves. The high-value 50mH is the expected series-choke on the DC supply. (These oscillate using one choke on each fet drain, or one choke as above, or one choke on a center-tapped tank coil.) \$\endgroup\$
    – wbeaty
    Nov 28, 2017 at 9:04

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I think the reason for the confusion is this isn't a true ZVS (Mazilli) driver, at least, not like one I've ever seen.

ZVS Driver

Typically a ZVS driver is like this, where a center-tapped transformer primary is used in conjunction with a capacitor as an LC oscillator. Clever connection of the nodes via mosfets means that the FETs drive the LC tank at its resonant frequency.

Note: you don't need to use a center tapped transformer, it is merely commonly done to step up the output at the secondary. There is no reliance on magnetic flux linkage and thus you could do this with discrete inductors. An additional aside: you'll often see a single inductor in series with the supply before current gets to the center tap. This is used as a choke to limit current spikes.

ZVS Mazilli / Royer Oscillator Driver

In your circuit you've attached, you only have an inductor on a single side of the oscillator circuit. It will still oscillate, but less effectively as only half the circuit is used over a full period.

With this in mind, we can now get to your questions...

How is oscillation initiated?

This is an interesting question and slightly amusing because typically when it comes to simulating oscillators like this, you have the opposite problem in being unable to get it to oscillate! In the circuit I've shown, it's perfectly symmetrical, and so oscillation only begins because of mismatch between real components. At the beginning of the simulation, both FETs should fight to turn on exactly the same. Normally you could solve this by making one resistor value a few ohms off or changing the VTH of one FET slightly differently (this is what you'll have in reality anyway), and hence one will "win" the initial race and start the oscillations. From there, the resonant LC tank will take over and whether they are perfectly matched or not, it resonates.

I'm not 100% sure without reading source code for Falstad but my guess is they impose some kind of initial conditions that the circuit is asymmetrical at startup and hence it works at all. Why yours fails to reset though, is beyond me.

However, I've modified the circuit to be as I explained I've typically seen these.

Note that:

  1. This modified circuit does not have the same issue, and upon reset it starts oscillating immediately again.
  2. The output voltage is much higher than your simulated version (188 vs 134V), because both halves of the output period are being used effectively instead of just half.
  3. If you slow down the simulation, you'll note that your circuit has significantly more overlap where both MOSFETs are on. This burns a lot of power and takes away from the primary advantage of Mazilli ZVS drivers (hence the name Zero-Voltage-Switching). It's what lets ZVS drivers control so much power at such great efficiencies, and you're not getting that performance, which will require much more heatsinking if you're trying to build this.

enter image description here

How does one size the inductor for balanced tuning?

You don't. The balancing of the circuit is by-design, simply by having a symmetrical circuit in the first place. This is fundamental to you having half the circuit missing. Yours will oscillate, but never evenly, because each half of the circuit is asymmetrical. It doesn't matter how you size your inductor with this topology.

In the traditional design, the inductance is used along with the capacitor to set the switching frequency, and this is the primary factor in choosing its value.

\$ f = \dfrac{1}{2 \pi \sqrt{LC}} \$

Hope that answers your questions and for more good reading, check out these links here and here.

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  • \$\begingroup\$ Fantastic answer -- thank you! I think the origins of the peculiar ZVS design I was using was as a flyback driver, so it was originally connected to a center-tapped transformer. I can't tell if this means that the $10 ZVS drivers sold on eBay would need two more inductors if not connected to a flyback transformer.... \$\endgroup\$
    – feetwet
    May 24, 2016 at 21:15
  • \$\begingroup\$ @feetwet As I mentioned, a transformer is not necessary. You need two inductors for it to run correctly. I've heard of people essentially building induction heating elements with ZVS drivers, and maybe that's what you're trying to do. In that case you use the circuit I drew and put a work coil inductor in parallel with the main capacitor. It will create a mag. field inside that can melt metal objects. Google is your friend for more details. \$\endgroup\$ May 25, 2016 at 16:43
  • \$\begingroup\$ I just noticed that the circuit I had is almost exactly the applied version depicted in your first link. The weird thing is that it is incredibly sensitive to the value of the capacitor, and only one of the two FETs reaches the max voltage even in your fix. I'm willing to chalk that up to the limitations of the simulation, unless you notice something else. \$\endgroup\$
    – feetwet
    Jun 5, 2016 at 23:23

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