\begin{table}[] \centering \caption{The performance ratio between the MISO and SISO system various with the number of RISS passive elements and Rician factor.} \begin{tabular}{c|ccccc} \hline % \toprule \textbf{Cond.} &$N\to\infty$&$\kappa_{h,k}\to\infty$&$\kappa_{h,k}\to 0$&$\kappa_G\to\infty$&$\kappa_G\to 0$\\ \hline \textbf{Ratio}&$M$&$\frac{NMk_{G}+1}{Nk_{G}+1}\leq M$&$\frac{Mk_{G}+1}{k_{G}+1}\leq M$&$M$&$1$\\ \hline \end{tabular} \label{table:condratio} \end{table}
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\counterwithout{figure}{section} \setcounter{figure}{9} \begin{figure} \centering \includegraphics[width=0.6\linewidth]{pic/exp5_1.eps} \setlength{\abovecaptionskip}{0pt} \setlength{\belowcaptionskip}{0pt} \caption{The outage probability of proposed scheme varies with $M$, $N$ and required energy threshold. The transmit power is set to 1 W, while $\kappa_h$ and $\kappa_G$ are both set to 10.} \label{fig:exp5} \end{figure}
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\counterwithin{figure}{section} \begin{figure}[!t] \centering \setlength{\abovecaptionskip}{0pt} \setlength{\belowcaptionskip}{0pt} \includegraphics [width=0.4\linewidth]{pic/angleRecip.eps} \caption{The incident angle (i.e., AOA) for the uplink is represented by $\theta_1$, while the reflection angle (i.e., AOD) is represented by $\theta_2$. Similarly, the incidence and reflection angles for the downlink are represented by $\theta_3$ and $\theta_1$, respectively}\label{fig:angleRecip} \end{figure}
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\counterwithin{figure}{section} \begin{figure}[!t] \centering { \subfigure[The harvested energy under a non-linear energy harvesting model with parameters $M=0.02337, a= 132.8, b = 0.01181$.]{\includegraphics[width = 0.48\linewidth]{pic/EnergywithNonlinear.eps}} \hfil \subfigure[The harvested energy under a non-linear energy harvesting model with parameters $M=0.02337, a= 132.8, b = 0.01181$, and additional energy sensitive $T=-30$dBm.]{\includegraphics[width = 0.48\linewidth]{pic/EnergywithNonlinearSensitive.eps}} \subfigure[The performance of the proposed scheme and the full CSI scheme varies with the distance between the RISS and HAP. We consider $N=4$ and $M=100$, and explore different values of $\kappa_G$ and $\kappa_h$ (0, 1, 10, or $\infty$) to examine their impact on the performance of both schemes.]{\includegraphics[width = 0.45\linewidth]{pic/exp3.eps}} } \setlength{\abovecaptionskip}{0pt} \setlength{\belowcaptionskip}{0pt} \caption{The harvested energy under different parameters.} \label{fig:3.7} \end{figure}
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Specifically, the following descriptions have been added in Section II-C to explain how the DT is implemented
The corresponding performance comparison is illustrated in Figs. 7 and 8 of the revised manuscript, which is copied here along with the descriptions for your convenience
The corresponding description has been added in Section IV-D of the revised manuscript, which is copied here for your convenience: