Admittance is inverse impedance¶
Admittance (sometimes called complex conductance) describes how easily alternating current flows through a network. It is defined as the reciprocal of impedance.
Also see Impedance law
Conditions:
Applicable under sinusoidal steady-state (phasor-domain) analysis for linear, time-invariant systems.
Links:
- admittance¶
admittanceof the object.
- Symbol:
Y- Latex:
\(Y\)
- Dimension:
conductance
- impedance¶
electrical_impedanceof the object.
- Symbol:
Z- Latex:
\(Z\)
- Dimension:
impedance
- definition¶
Y = 1 / Z- Latex:
- \[Y = \frac{1}{Z}\]