Minor changes to presentation
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@ -390,8 +390,8 @@ Homotopy Continuation Methods}
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\end{array}\right] \\
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G(\bm{x}) &= \left[
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\begin{array}{c}
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x_1 - y_1\\
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x_2 - y_2
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x_1\\
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x_2
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\end{array}\right]\\
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H(\bm{x}, t) &= (1-t)G(\bm{x}) + tF(\bm{x})
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\end{align*}
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@ -485,6 +485,17 @@ func decode(y) {
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\begin{frame}[fragile]
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\frametitle{Simulation results}
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\vspace*{-5mm}
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\begin{itemize}
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\item Simulation using the all-zeros codeword
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\item Newton homotopy:
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\begin{gather*}
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G(\bm{x}) = F(x) - F(\bm{y}) \hspace{5mm} \Rightarrow
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\hspace{5mm} H(\bm{x}) = F(\bm{x}) - (1 - t) F(\bm{y})
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\end{gather*}
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\end{itemize}
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\begin{figure}[H]
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\centering
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@ -503,17 +514,9 @@ func decode(y) {
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legend pos= south west,
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xmax=6
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]
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% \addplot+[scol0, densely dashed, mark=none, line
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% width=1pt, forget plot]
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% table[col sep=comma, x=SNR, y=FER]
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% {\res/bch_31_26_hc.csv};
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% \addplot+[scol0, mark=none, line width=1pt]
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% table[col sep=comma, x=SNR, y=BER]
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% {\res/bch_31_26_hc.csv};
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% \addlegendentry{Homotopy continuation}
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%
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\addplot+[scol0, densely dashed, mark=none, line width=1pt,
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forget plot]
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\addplot+[scol0, densely dashed, mark=none, line
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width=1pt, forget plot]
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table[col sep=comma, x=SNR, y=FER]
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{\res/bch_31_26_hc.csv};
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\addplot+[scol0, mark=none, line width=1pt]
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@ -532,19 +535,8 @@ func decode(y) {
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{\res/bch_31_26_proximal.csv};
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\addlegendentry{Proximal decoding}
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% \addplot+[scol2, densely dashed, mark=none, line
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% width=1pt, forget plot]
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% table[col sep=comma, x=SNR, y=FER]
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% {\res/bch_31_26_ml.csv};
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% \addplot+[scol2, mark=none, line width=1pt]
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% table[col sep=comma, x=SNR, y=BER]
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% {\res/bch_31_26_ml.csv};
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\addlegendentry{ML}
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% \addplot+[mark=none, line width=1pt]
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% table[col sep=comma, x=SNR, y=DFR]
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% {\res/bch_31_11.csv};
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% \addlegendentry{DFR}
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\end{axis}
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\end{tikzpicture}
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@ -553,7 +545,7 @@ func decode(y) {
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\begin{subfigure}[c]{0.48\textwidth}
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\centering
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\vspace*{-20mm}
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\vspace*{-17mm}
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\begin{tabular}{rl|ccccc}
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Parameter & Value \\ \hline
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@ -565,15 +557,10 @@ func decode(y) {
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\end{tabular}
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\bigskip
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\smallskip
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\begin{itemize}
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\item Newton homotopy:
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\begin{align*}
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G(\bm{x}) &= F(x) - F(\bm{y}) \\
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H(\bm{x}) &= (1-t)G(\bm{x}) - tF(\bm{x})\\
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&= F(\bm{x}) - (1 - t) F(\bm{y})
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\end{align*}
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\end{itemize}
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(No comprehensive investigation into choice of parameters
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completed yet)
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\end{subfigure}
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\end{figure}
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\end{frame}
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