Measuring Self-Capacitance & Self-Inductance of a Coil

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Discussion Overview

The discussion revolves around measuring the self-capacitance and self-inductance of a coil. Participants explore equations, measurement techniques, and the relationship between coil parameters and inductance/capacitance, with a focus on whether these can be determined without knowing the number of turns in the coil.

Discussion Character

  • Exploratory
  • Technical explanation
  • Debate/contested
  • Homework-related

Main Points Raised

  • One participant inquires about equations for self-capacitance and self-inductance that do not require knowing the number of turns.
  • Another participant provides a formula for self-inductivity, suggesting a relationship between current variation and self-inductivity voltage.
  • A participant questions how to determine self-inductivity voltage and expresses confusion about the dependence of inductance on the number of turns or wire length.
  • One participant outlines a method for determining self-inductivity using current, voltage, and resistance, emphasizing the need to know the number of turns and providing formulas for resistance and inductivity.
  • Another participant expresses that the provided method seems complex and considers purchasing a digital inductance/capacitance meter instead.
  • A participant offers assistance with calculations if specifications of the coil system are provided.
  • One participant indicates they do not yet have a specific system in mind but will reach out for help when they do.

Areas of Agreement / Disagreement

Participants express varying levels of understanding and approaches to measuring self-capacitance and self-inductance. There is no consensus on the best method or whether it is feasible to measure these properties without knowing the number of turns.

Contextual Notes

Some participants reference specific formulas and parameters, but there are unresolved assumptions regarding the definitions and measurements needed for self-capacitance and self-inductance. The complexity of the calculations and the necessity of certain measurements are also noted.

Jonathan
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the self-capacitance and self-inductance of a coil? Are there equations for these where I won't need to know the number of turns? Since I think #2 is no, are there meters I can buy to measure this, or can I use the measurements from a volt/resistance meter I already have?
 
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the self-inductivity is given by :

L = - (dI/dt)*(1/Us)

where dI/dt is speed of current variation (dI is current variation, dt is time of variation), and Us is sefinductivity voltage.
 
Thanks for repling! How do I know the self-inductivity voltage? Any ideas about self-capacitance? L seems like it should be proportional to the # of turns or the length of wire or something, why not?
 
oi couldn't figure the easier way for determining selfinductivity if you already have em. coil, so here it is :

we need basic three values about coil, it's current, voltage, and resistance. i believe you already know voltage, so you can measure the resistance of coil with normal ohmmeter, and then get current with I = U / R.

we need to know number of turns too. use the formula R = ro * (l/S), where ro is specific resistance (you can find those values on the internet for every material, for copper is 0,0175), l is length of wire and s is surface (in mm2). then you can use simple geometry to determine number of turns. you need to know the surface value for that. N = lair / 2*sqrt(S/3.14). lair is length of coil, not of wire, and you can use normal meter to measure it.

in my previous post i gave that formula. Us is selfinductivity, and L is inductivity. Us is voltage that appears when magnetic flux changes inside the coil as direct effect of current change trough coil. so we need to know inductivity to determine selfinductivity.

Us = -L*(dI/dt)

inductivity : L = N^2 / Rm . we already calculated number of turns so onlything that's left is Rm, the electromagnetic resistance.

Rm = theta / fi

theta = I * N , the magnetomotoric force. we have both of values required, the current trough coil and number of turns

fi = B * S, the magnetic flux. note that S here isn't same as surface of the wire, it's the surface of electromagnetic pole. you can determine it by measuring the radius of the coil, and then using r^2*pi.

B = [mi-zero]*[mi-relative]*(I*N)/l , the field strenght. [mi-zero] is permeability of free space constant, and it equals 1,257e-6 (0,000001257). [mi-relative] is permeability of core. if your coil doesn't have iron or other core beneath it, then youre using air coil, and [mi-relative] is 1. for other materials refer to this URL : http://www.oz.net/~coilgun/theory/materials.htm.
 
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That was a little over my head and more work than I was expecting. I'm thinking maybe I should just buy a digital inductance/capacitance meter...
 
it's not that hard. if you post here all specifications you have on your system, i'd be happy to do the math for you.
 
I don't yet have a particular system in mind. When I do, I will PM you, thanks.
 

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