Reflection coefficient of the generator,
\(\Gamma_{G}\) =
Reflection coefficient of the load,
\(\Gamma_{L}\) =
Voltage standing wave ratio on the line,
\(SWR\) =
Input reflection coefficient at the generator,
\(\Gamma_{IN}\) =
Output reflection coefficient at the load,
\(\Gamma_{OUT}\) =

The power delivered to the load
\({\rm P}=\frac{1}{2} \left|V_{G} \right|^{2} \frac{R_{IN} }{(R_{IN} +R_{G} )^{2} +(X_{IN} +X_{G} )^{2}}=\) (mW)
The power delivered to the input terminal
\({\rm P}_{{\rm IN}} =\frac{1}{2} \left|\frac{V_{G} \sqrt{Z_{0} } }{Z_{G} +Z_{0} } \right|^{2} \frac{1-\left|\Gamma _{IN} \right|^{2} }{\left|1-\Gamma _{G} \Gamma _{IN} \right|^{2}}=\) (mW)
The power available from the generator
\({\rm P}_{{\rm AVS}} =\frac{1}{2} \left|\frac{V_{G} \sqrt{Z_{0} } }{Z_{G} +Z_{0} } \right|^{2} \frac{1}{1-\left|\Gamma _{G} \right|^{2}}=\) (mW)
The power available from the network
\({\rm P}_{{\rm AVN}} =\frac{1}{2} \left|\frac{V_{G} \sqrt{Z_{0} } }{Z_{G} +Z_{0} } \right|^{2} \frac{\left|1-\Gamma _{OUT} \Gamma _{L} \right|^{2} }{\left|1-\Gamma _{G} \Gamma _{L} \right|^{2} (1-\left|\Gamma _{OUT} \right|^{2} )}=\) (mW)