Originally posted by Aziz
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As I understand it , simple round coil "covers" some area and receives all magnetic lines passing through , converting it to electric current according to Faraday's law , but ferrite core , even with less diameter - "sucks" magnetic lines from outer space and pushes it into a coil , so what is the question - how much permeability must I have to make a little diameter ferrite coil work like a much more diameter simple coil ? My experiments shows the obvious thing , that the sensitivity does depend on 3 factors - diameter of the ferrite rod , it length and magnetic permeability of the core material . But I don't know how to calculate it precisely , here is the problem . As for me - I can well understand physics , but quite bad in mathematics
And this problem is much more painful than that frequency dependency of permeability , that you talking about . During my experiments with mono coil IB I noticed that we easily can balance a ferrite coil in 3-times frequency range ( 5-15 khz , for example ) , but nonlinearity ( with thermal and magnetic instability also ) is the real thing that can spoil our balance
... when we maintain the constant current in the coil during all measuring interval , we don't depend on every variations of ferrite permeability , because we are staying on the only one point of the magnetization curve , and can safely receive all the target response . I still working on this technique now , and wanna make new device with the simple air coil .... but if I find the material with very high permeability ( amorph , for example ) - I will try another device such coil too . And this is why I am thinking , how can I calculate the field of this coil ( with the core permeability about 100000 ) - because this material is quite expensive and hard to find here , and it would be bad thing if I find it , but the coil performance disappoint me .

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