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In the paper I submitted, as I recall, coil 1 induces a current in a solid copper cylinder moving toward coil 2, with the two coils already having some coupling between them. The coupling will therefore be favored from coil 1 to coil 2. But the drive of the current loop induced in the copper causes flux variations in the coils, so that this type of diode cannot generate free energy; it is the equivalent of a 3-coil coupling, the fictitious and intermediate one being short-circuited and mobile. So, can we build a “solid-state” system based on this principle? I’m afraid we’d end up back in the case of the Hall effect or your other idea involving the magnetic gradient, resulting in negligible currents and voltages.
Indeed, in the case of this magnetic diode, the induced current loops are mechanically displaced perpendicular to the induced current. In the case of a bundle of iron wires, the current loops would be canceled out in the same way as they are in the laminated core of a transformer. Even if we used a solid metal core, the speed of the electrons along its length, due to the current, would be considerably lower than in the mechanical experiment, so the coupling would hardly change. The idea that spins play the role of current loops in each wire would hold up if we were talking about direct current, but here we're talking about varying induced currents, and barring some fantastic discovery, we can't induce them in the spin.
In a vacuum tube, it would indeed be possible to accelerate electrons that would also form current loops. But this brings us back to a familiar and well-understood field: the magnetron. The electrons would spiral, subjected to both the induced current and the accelerating voltage. It is likely that we would have better coupling from a coil near the cathode to a coil on the anode side than the other way around, but as in the mechanical case, I don’t see where free energy could come from.
« Last Edit: 2026-03-16, 17:30:27 by F6FLT »
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