Every diagonal element M _ { ii } is the normalized susceptance of the " i " th resonator.
2.
This monotonically increases towards a anti-resonant frequency where the susceptance of the inductor and capacitor are equal and opposite and cancel.
3.
All diagonal elements M _ { ii } in a tuned filter are equal to zero because a susceptance vanishes at the resonant frequency.
4.
The name is derived from " susceptance ", an electrical property of materials that measures their tendency to convert electromagnetic energy to heat.
5.
Admittance, just like impedance, is a complex number, made up of a imaginary part ( the susceptance, " B " ), thus:
6.
Likewise, admittance is not only a measure of the ease with which a steady current can flow, but also the dynamic effects of the material's susceptance to polarization:
7.
This susceptance element equivalent circuit ( SEEC ) model has the advantages of a reduced number of unknowns, only having to solve for E field components, and second order model order reduction techniques can be employed.
8.
In a lossless circuit, the admittance becomes a purely imaginary susceptance, Y \ left ( \ omega \ right ) = iB ( \ omega ) where B \ left ( \ omega \ right ) is a real function of \ omega.
9.
Here K _ { 12 }, J _ { 12 } are impedance-inverter and admittance-inverter parameters, x _ 1, x _ 2 are reactance slope parameters of the first and the second resonant series-type networks at resonant frequency f _ 0, and b _ 1, b _ 2 are the susceptance slope parameters of the first and the second resonant parallel-type networks.
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