Capture Energy from Inductor to Power Load

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SUMMARY

The discussion centers on capturing energy from an inductor to power a load, inspired by concepts from the "Inductors and Calculus" chapter of the Direct Current textbook on All About Circuits. The idea involves replacing a neon bulb with capacitors to store energy, utilizing the formula for capacitor energy (.5CV^2) and the voltage formula for inductors (V = L*di/dt). The proposal includes using two capacitors in parallel with the inductor—one small for circuit maintenance and a larger one for load storage, along with diodes to prevent energy loss back into the inductor. However, the feasibility of this concept is questioned, as it may not yield useful energy beyond what is stored in the reactive components during oscillations.

PREREQUISITES
  • Understanding of inductor and capacitor behavior in electrical circuits
  • Familiarity with the formulas for energy storage in capacitors and inductors
  • Knowledge of parallel LC tank circuits and their energy transfer mechanisms
  • Basic electronics concepts, including the use of diodes and transistors
NEXT STEPS
  • Research energy storage and transfer in parallel LC tank circuits
  • Study the role of parasitic resistance in LC circuits and its impact on energy loss
  • Explore the design and function of switching mechanisms in inductive circuits
  • Investigate the limitations of energy extraction from reactive components in oscillating circuits
USEFUL FOR

Electrical engineers, hobbyists experimenting with energy storage circuits, and anyone interested in the principles of inductors and capacitors in power applications.

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This post is inspired by a lesson on the allaboutcircuits education website. In chapter 15 of Direct Current there is a heading "Inductors and Calculus" - https://www.allaboutcircuits.com/textbook/direct-current/chpt-15/inductors-and-calculus/
At the bottom of the topic there is a circuit showing a neon bulb in parallel with an inductor and the sentence "If current through an inductor is forced to change very rapidly, very high voltages will be produced."
Well I am thinking why not change the bulb for a capacitor and capture the energy? The formula for energy of a capacitor is .5CV^2. Therefore the higher the voltage the more energy and the formula for voltage in an inductor is V = L*di/dt. At the instant the switch is turned of di would be at a maximum and dt a minimum giving a large V.

I'm not sure how this would be done. But why not siphon of some of the energy to repeat the procedure instead of using a battery. The rest could be used to power a load. This should be able to continue indefinitely as the breakdown voltage is much larger than the voltage required to charge up the inductor.

One idea I have is to use 2 capacitors in parallel with the inductor. One with a small capacitance to keep the circuit running and a larger one for the load. The load capacitor would have to use diodes? (I guess) to prevent it emptying back into the inductor. It would also be necessary to employ some switching arangement (transistor?) to obtain the high breakdown voltage. Timing would also be an issue with the larger capacitor taking longer to charge.

This just seems too simple so I'm wondering why it won't work?
 
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We don't allow discussions of Perpetual Motion Machines or Over-Unity Mechanisms (or circuits) here at the PF, so I will be closing this thread now.

But I will give you this direction to do some outside reading -- look into the energy storage and transfer between the inductor and capacitor in a parallel LC tank (resonant) circuit. As the parallel voltage and series current rise and fall in offset sinusoidal fashion, the energy moves from the capacitor (voltage is maximum) to the inductor (current is maximum). With normal losses in the parasitic resistance in an LC tank circuit, some energy is lost on each oscillation cycle.

Using a series switch to cause discontinuities in inductor current just temporarily stores energy in the parasitic capacitance of the circuit. You cannot try to extract useful energy beyond what is stored in the reactive components during oscillations.

If you still have questions, please start a Private Conversation with me.
 
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