diff --git a/ifcs2018_poster.tex b/ifcs2018_poster.tex index 1a7144f..96e72bb 100644 --- a/ifcs2018_poster.tex +++ b/ifcs2018_poster.tex @@ -72,12 +72,12 @@ $^{*}$FEMTO-ST, Time \& Frequency dept., Besan\c con, France \setlength{\itemsep}{0pt}% \setlength{\parskip}{0pt}% \item -{\bf Digital phase noise characterization}: flexibility (software defined local +{\bf Digital phase noise characterization}: flexibility (software defined local oscillator),\\ stability (no long term drift), reconfigurabilty $\Rightarrow$ {\bf software defined radio} oscillator \\ phase noise characterization \item analog to digital conversion of radiofrequency signal, software -defined local oscillator, +defined local oscillator, mixer and {\bf low pass filter} \item low pass filter uses most resources and introduces latency (phase delay in feedback loop): needs to be optimized @@ -100,7 +100,7 @@ in feedback loop): needs to be optimized \vspace{-.40cm} \addblock{0.44\textwidth}{ % \begin{enumerate}[noitemsep,nolistsep] -% \item +% \item \textbf{Classical way:}\\ Compute the transfer function of a monolithic filter \begin{itemize}[label=$\Rightarrow$, noitemsep, nolistsep] @@ -113,12 +113,12 @@ in feedback loop): needs to be optimized \addblock{0.40\textwidth}{ % \begin{enumerate} % \setcounter{enumi}{1} -% \item +% \item \textbf{Alternative way (our focus):}\\ Chain of small filters \begin{itemize}[label=$\Rightarrow$, noitemsep, nolistsep] - {\color{Green}\item Great rejection} {\color{Green}\item Consume less resources on FPGA} + {\color{Green}\item Great rejection} {\color{Red}\item Harder way to design filter} \end{itemize} % \end{enumerate} @@ -129,20 +129,20 @@ in feedback loop): needs to be optimized The 2\textsuperscript{nd} way could be considered as an optimization problem: \begin{itemize}[noitemsep,nolistsep] - \item One or many {\bf performance criteria} (rejection, noise, + \item One or many {\bf performance criteria} (rejection, noise, throughput...) \item Limited {\bf resources} (on FPGA) \end{itemize} - Translation into a Mixed-Integer Linear Programming (MILP) with GLPK solver + Translation into a Mixed-Integer Linear Programming (MILP) with GLPK solver. We have 3 degrees of freedom: \vspace{.1cm} %\parbox{.60\linewidth}{ % \begin{enumerate}[noitemsep,nolistsep] -% \item +% \item \noindent size of chain filters, -% \item +% \item number of coefficients for each filter $i$: $N_i$, % \item number of bits for each coefficients and for each filter $i$: $c_i$ @@ -194,7 +194,7 @@ number of bits for each coefficients and for each filter $i$: $c_i$ {Criterion=max value of rejection} \end{minipage} \vspace{0.4cm} - \item {\bf Rejection}: the last configuration is better than the first but worse + \item {\bf Rejection}: the last configuration is better than the first one but worse than the monolithic filter \item Resources {\bf consumption}: last filter is better than the single monolithic filter (monolithic does not fit in available resources) @@ -209,7 +209,7 @@ than the monolithic filter \end{tabular} % \captionof{table}{Resources consumption when we use the configuration with the custom criterion} \end{center} - \item Series of filters: targetd rejection level (-160~dB) reached since less + \item Series of filters: target rejection level (-160~dB) reached since less resources are needed than with a monolithic filter \end{itemize} \hrule{\hfill}