From: Performance analysis of power-splitting relaying protocol in SWIPT based cooperative NOMA systems
Symbol | Definition |
---|---|
\(h_0\) | The complex channel coefficient of \(S \rightarrow {D_2}\) |
\(h_1\) | The complex channel coefficient of \(S \rightarrow {D_1}\) |
\(h_2\) | The complex channel coefficient of \({D_1} \rightarrow {D_2}\) |
\(|h_0|^2\) | Power gain of \(S \rightarrow {D_2}\) |
\(|h_1|^2\) | Power gain of \(S \rightarrow {D_1}\) |
\(|h_2|^2\) | Power gain of \({D_1} \rightarrow {D_2}\) |
\(P_S\) | Transmission power at S |
\(\beta\) \((0<\beta <1)\) | The power splitting ratio |
\(P_r\) | The transmission power at \(D_{1}\) |
E[.] | Expectation operation |
\(E[|h_0|^2]=\Omega ^{-1}_0\) | Expectation operation of the complex channel coefficient of \(S \rightarrow {D_2}\) |
\(E[|h_1|^2]=\Omega ^{-1}_1\) | Expectation operation of the complex channel coefficient of \(S \rightarrow {D_1}\) |
\(E[|h_2|^2]=\Omega ^{-1}_2\) | Expectation operation of the complex channel coefficient of \({D_1} \rightarrow {D_2}\) |
T | The total time block |
\({\alpha _1}\) | Power allocation coefficient for data symbol \(x_{1}\) |
\({\alpha _2}\) | Power allocation coefficient for data symbol \(x_{2}\) |
\({n_{{D_1}}}\) | Additive white Gaussian noise (AWGN) at \(D_{1}\) with zero mean and variance \({\sigma ^2}\) |
\(\eta\) \((0<\eta <1)\) | The energy harvesting efficiency at the energy receiver |
\(\rho \buildrel \Delta \over = \frac{{{P_S}}}{{{\sigma ^2}}}\) | The transmit signal-to-noise ratio (SNR) |
\({\psi _I} = \left( {1 - \beta } \right)\) | The IP coefficient |
\({\psi _E} = \,\beta \eta\) | The EH coefficient |
\(R_{1}\) | The target rate for detecting \(x_1\) |
\(R_{2}\) | The target rate for detecting \(x_2\) |
R | The total network throughput |