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% \begin{example}\label{ex:instance} | ||
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% As an example, let us consider the pipeline template \tChartFunction in \cref{sec:example}. | ||
% It includes three key stages in our reference scenario: data anonymization (\vi{1}), data enrichment (\vi{2}), and data aggregation (\vi{3}), each stage with its policy $p$. | ||
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% The filtering algorithm then returns the set $S'=\{s_1,s_2\}$. | ||
% The comparison algorithm is finally applied to $S'$ and returns a ranking of the services according to quality metrics, where $s_1$ is ranked first. $s_1$ is then selected and integrated in $\vii{1}\in \Vp$. | ||
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% The comparison algorithm is finally applied to $S'$ and returns a ranking of the services according to quality metrics, where $s_1$ is ranked first. $s_1$ is then selected and integrated in $\vii{1}\in \Vp$. | ||
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% The same logic is applied to the \vi{2} and \vi{3}. | ||
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% \end{example} | ||
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\begin{example}\label{ex:instance} | ||
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As an example, let us consider the pipeline template \tChartFunction in \cref{sec:example}. | ||
It includes three key stages in our reference scenario: data anonymization (\vi{1}), data enrichment (\vi{2}), and data aggregation (\vi{3}), each stage with its policy $p$. | ||
In this example, we consider a subset of the vertices, namely \vi{4}, \vi{6} and \vi{7}. | ||
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\begin{table*} | ||
\def\arraystretch{1.5} | ||
\caption{Instance example}\label{tab:instance_example} | ||
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\centering | ||
\begin{tabular}{l|l|l|c|c} | ||
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\textbf{Vertex$\rightarrow$Policy} & \textbf{Candidate} & \textbf{Profile} & \textbf{Filtering} & \textbf{Ranking} \\ | ||
\multirow{ 3}{*}{\vi{4} $\rightarrow$ \p{1},\p{2},\p{3} } & $\s{11}$ & service\_owner = "CT" & \cmark & 1 \\ | ||
& $\s{12}$ & service\_owner = "NY" & \cmark & 2 \\ | ||
& $\s{13}$ & service\_owner = "CA" & \cmark & 3 \\ | ||
\hline | ||
\multirow{ 3}{*}{\vi{6} $\rightarrow$ \p{5},\p{6} } & $\s{21}$ & region = "CA" & \xmark & -- \\ | ||
& $\s{22}$ & region = "NY" & \cmark & 2 \\ | ||
& $\s{23}$ & region = "CT" & \cmark & 1 \\ | ||
\hline | ||
\multirow{ 3}{*}{\vi{7} $\rightarrow$ \p{7},\p{8},\p{9} } & $\s{31}$ & region = "CA" & \xmark & -- \\ | ||
& $\s{32}$ & region = "NY" & \cmark & 2 \\ | ||
& $\s{33}$ & region = "CT" & \cmark & 1 \\ | ||
\hline | ||
\end{tabular} | ||
\end{table*} | ||
\begin{table*}[htbp] | ||
\centering | ||
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The filtering algorithm then returns the set $S'=\{s_1,s_2\}$. | ||
The comparison algorithm is finally applied to $S'$ and returns a ranking of the services according to quality metrics, where $s_1$ is ranked first. $s_1$ is then selected and integrated in $\vii{1}\in \Vp$. | ||
\caption{A test caption} | ||
\label{table2} | ||
\end{table*} | ||
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The comparison algorithm is finally applied to $S'$ and returns a ranking of the services according to quality metrics, where $s_1$ is ranked first. $s_1$ is then selected and integrated in $\vii{1}\in \Vp$. | ||
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The same logic is applied to the \vi{2} and \vi{3}. | ||
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\end{example} |
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