Speaking of Inductors as if they are Masses and Capacitors as if they are Elastics, I have a question about Reference, or the Frame against which a circuit may react. The following graphic may serve to illustrate:

There is one mass shown, "M", but there is another mass implied, and that is the Frame itself. If the Frame has finite mass it will move and the oscillation will have an unexpectedly high damping.
Now consider an Inductor/Mass at Quiescence/Rest. Applying a Voltage/Force referenced to the Ground/Frame (as that's pretty much all we can do with a conventional circuit that has switching between V+/- and Gnd) will cause them to React/Accelerate in opposite directions, conserving to a Zero Net Current/Velocity in reference to any outside system or load in its environment.
I have seen countless methods of doing "recovery" from Inductive Charge/Discharge, and the results are always the same: The best you can get back is determined by the Oscillating Attenuation Factor alone (Diode places the Inductor into a temporary LC relation for a single oscillation cycle, what you get back is the reactive power minus the attenuation factor of the pair.) It's always "Just Enough Joules" to push that same Inductor's state of conduction up to the same spot in its Reactive Curve as where it was interrupted when you opened the switch, The smaller the capacitance the faster, but it's always the same Joules.
Although a self-referencing machine is quite interesting, and I have seen them behave as if in a state of Controlled Resonance (nullifying self-inductive impedance!) it will not be "making progress" in any external system or Load in its Environment. My thoughts are that the Load and its Environment must somehow participate in the conservative cycles of such a system, but how can these elements be brought into the Reference Network? I'm open to ideas/musings/anecdotes/etc.

There is one mass shown, "M", but there is another mass implied, and that is the Frame itself. If the Frame has finite mass it will move and the oscillation will have an unexpectedly high damping.
Now consider an Inductor/Mass at Quiescence/Rest. Applying a Voltage/Force referenced to the Ground/Frame (as that's pretty much all we can do with a conventional circuit that has switching between V+/- and Gnd) will cause them to React/Accelerate in opposite directions, conserving to a Zero Net Current/Velocity in reference to any outside system or load in its environment.
I have seen countless methods of doing "recovery" from Inductive Charge/Discharge, and the results are always the same: The best you can get back is determined by the Oscillating Attenuation Factor alone (Diode places the Inductor into a temporary LC relation for a single oscillation cycle, what you get back is the reactive power minus the attenuation factor of the pair.) It's always "Just Enough Joules" to push that same Inductor's state of conduction up to the same spot in its Reactive Curve as where it was interrupted when you opened the switch, The smaller the capacitance the faster, but it's always the same Joules.
Although a self-referencing machine is quite interesting, and I have seen them behave as if in a state of Controlled Resonance (nullifying self-inductive impedance!) it will not be "making progress" in any external system or Load in its Environment. My thoughts are that the Load and its Environment must somehow participate in the conservative cycles of such a system, but how can these elements be brought into the Reference Network? I'm open to ideas/musings/anecdotes/etc.


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