Faraday's law of inductance regards the sum of the voltages across any closed path as a function of the time varying flux going through the path. The shape of the path is irrelevant. By itself, faraday's law isn't sufficient to calculate the voltage at each point, but it can be done with the help of Kirchhoff's circuit laws as such: take any path you are interested in, find the total resistance using material science, using faraday's law, and the value of total resistance, you know the total current knowing the total current, and using Kirchhoff's current law, you know that the current along the path is constant... knowing the resistance of each path segment, and the current flowing through it, you can determine the exact voltage drop of each segment. If the path is homogeneous, the voltage will be independent of the material, and then can be extrapolated all the way to a material with infinite resistance (perfect vacuum).
At the end of this article I have computed the currents and voltages. The unknown voltages are the ones between the resistances, that is, induced in open circuits. How much the voltage increases from the output of a resistance to the entrance of the following one?
Faraday's law of inductance regards the sum of the voltages across any closed path as a function of the time varying flux going through the path. The shape of the path is irrelevant. By itself, faraday's law isn't sufficient to calculate the voltage at each point, but it can be done with the help of Kirchhoff's circuit laws as such:
ReplyDeletetake any path you are interested in,
find the total resistance using material science,
using faraday's law, and the value of total resistance, you know the total current
knowing the total current, and using Kirchhoff's current law, you know that the current along the path is constant...
knowing the resistance of each path segment, and the current flowing through it, you can determine the exact voltage drop of each segment. If the path is homogeneous, the voltage will be independent of the material, and then can be extrapolated all the way to a material with infinite resistance (perfect vacuum).
At the end of this article I have computed the currents and voltages. The unknown voltages are the ones between the resistances, that is, induced in open circuits. How much the voltage increases from the output of a resistance to the entrance of the following one?
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