I haven't researched it, but I don't think there will be any changes whatsoever as far as the normal everyday business goes*. Electronic scales usually work as follows: they measure the force exerted on the plate using magnets, so they don't actually measure mass, they measure force. A little physics formulae yada-yada will give you the mass of the object. Electronic scales - this includes consumer milligram scales such as those used by substance users, like myself, or
analytical scales used in labs, which I've used as well, being a chemist and all - require calibration, which is done by putting an object with a known mass (say 100 g) on the scale and letting it know that it should be 100 g, then another object (say 1 g), and now with a little algorithm it can produce a calibration curve, which lets it by a way of extrapolating and interpolating measure any mass within a reasonable range. The only thing the manufacturer needs to input is the definition of "1 kg" or "1 g" in order to calibrate, using a real physical object.
The redefinition doesn't change anything within this process. It changes the definition of the original "1 kg" against which all the calibration weights and calculations are manufactured. Currently, the 1 kg is defined as the mass of a real object made of iridium-platinum alloy with a precise shape and size, and that is the exact 1.00000000(0) kg. However, since things decay and so on, the mass of this object changes, so the definition changes with time - and that's the problem, which is being addressed. If "1 kg" is going to be defined based on a constant of nature (which doesn't change/decay), then when you need to calibrate the whole metric system, you measure the constant instead of weighing a decaying lump of metal.
I hope I didn't confuse you more, lol.
*
Some things will change of course, but the layman will not be affected. The changes will happen very "high up the ladder", so to speak.