• Re: GaN FET in linear mode?

    From Stuart@0cabfda91b13fbc3253dd14b1fda0788@example.com to sci.electronics.design on Sun Mar 1 19:15:02 2026
    From Newsgroup: sci.electronics.design

    How did you get on? I'm doing something similar.
    --
    For full context, visit https://www.electrondepot.com/electrodesign/gan-fet-in-linear-mode-4382863-.htm

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  • From Phil Hobbs@pcdhSpamMeSenseless@electrooptical.net to sci.electronics.design on Sun Mar 1 14:58:02 2026
    From Newsgroup: sci.electronics.design

    On 2026-03-01 14:15, Stuart wrote:
    How did you get on? I'm doing something similar.


    Wound up using a PNP high-side driver instead. It made life easier, and
    it turned out that there was an easier method to achieve wide, stable bandwidth in my gizmo--the cube rooter in my recent "Cute power law
    circuit" post. (See also the "Thermal Faraday Shield" thread for more detail.)

    When implemented in Class H, the output of the thermal Faraday shield
    gizmo wants to go like the cube of the Class H voltage: heating goes as
    V**2, and the RTD bridge output goes like V, making V**3 overall.
    Assuming a 1-pole rolloff, the loop bandwidth wants to go like V**2, so
    for a 10:1 range of heater voltage, the bandwidth would vary 100:1.

    In a MCU-supervised loop, one can use an MDAC to change the loop gain
    over a wide range like that, but it's harder in analog.

    The cube rooter makes the bridge output voltage linearly proportional to
    the control voltage instead, and so keeps the bandwidth pretty well
    constant. Since it's inside the loop, its offset voltage doesn't
    matter, and the slope doesn't have to be that accurate either--I
    wouldn't care about a +-20% gain variation over the full heating range.

    Using three dual transistor packages, with a total cost of 30 cents or
    so in modest quantity, makes a cube rooter that's easily good enough for
    the job. The guaranteed datasheet specs, plus a very little thermal
    design, are enough to keep the gain variation at the 10% level. The
    error from the cube root curve is better than that.

    Cheers

    Phil Hobbs
    --
    Dr Philip C D Hobbs
    Principal Consultant
    ElectroOptical Innovations LLC / Hobbs ElectroOptics
    Optics, Electro-optics, Photonics, Analog Electronics
    Briarcliff Manor NY 10510

    http://electrooptical.net
    http://hobbs-eo.com

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