It is known that the coil has its own inductance and capacitance, and hence the LC self-resonance. If the coil be seen as a long line, at certain frequencies it will occur and also the mode of standing waves. The combination of these two modes leads to a sharp uvelicheniyu q-factor of the circuit and the efficiency of the second kind (О·2) in real devices. Read more about this here.
In this simulation zadeystvovany fairly accurate formula to determine inductance and self-capacitance of the coil, as well as the data taking into account nonlinear character of change of speed of propagation of waves depending on the frequency, and winding parameters.
In the graph, the horizontal axis represents the values of the coefficient of the winding, which is, as the ratio of the winding pitch to the diameter of the wire cores. In fact, this factor determines the design of the coil. The vertical axis is frequency in megahertz. The orange curve shows the LC resonance, and the blue wave. To the right of the graph presents data of the coil, are calculated for the point of intersection of these curves.
To extend the computational range added the ability to connect to external coil for more capacity, and for special modes — work on any harmonic LC resonance (defaults to first).
Optionally, you can enter data of relative permittivity of the coil and its thickness. By default, the relative permittivity equal to one.
Attention! Test new version of this calculator.
- Volkov V. A. Parts and assemblies of electronic equipment
- Alan Payne. SELF-RESONANCE IN COILS, 2014
- Dielectric permittivity