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Robin Clark 2011-11-19 12:10:28 +00:00
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10
opamp_circuits_C_GARRETT/opamps.tex
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@ -1136,10 +1136,12 @@ Where $L$ represents the number of levels in the FMMD hierarchy,
$|\xi|$ represents the number of functional groups on the level $|\xi|$ represents the number of functional groups on the level
and $H$ represents an FMMD hierarchy, and $H$ represents an FMMD hierarchy,
we overload the comparison complexity equation thus: we overload the comparison complexity equation thus:
$$ %$$
\begin{equation}
\label{eqn:gf} \label{eqn:gf}
CC(H) = \sum_{\xi=0}^{L} \sum_{j=1}^{|\xi|} CC({G}_{j}^{\xi}). CC(H) = \sum_{\xi=0}^{L} \sum_{j=1}^{|\xi|} CC({G}_{j}^{\xi}).
$$ %$$
\end{equation}
\pagebreak[4] \pagebreak[4]
@ -1165,7 +1167,7 @@ rigorous checking feasible.
\pagebreak[4] \pagebreak[4]
\subsection{Using the concept of Complexity Comparison to compare RFMEA with FMMD} %\subsection{Using the concept of Complexity Comparison to compare RFMEA with FMMD}
\begin{figure} \begin{figure}
\centering \centering
@ -1190,7 +1192,7 @@ to represent the number of checks to make.
Consider $k$ to be the number of components in a {\fg} (i.e. $k=|{\FG}|$), Consider $k$ to be the number of components in a {\fg} (i.e. $k=|{\FG}|$),
$f$ is the number of failure modes per component (i.e. $f=|fm(c)|$), and $f$ is the number of failure modes per component (i.e. $f=|fm(c)|$), and
$L$ to be the number of levels in the hierarchy of an FMMD analysis. $L$ to be the number of levels in the hierarchy of an FMMD analysis.
We can represent the number of failure scenarios to check in an FMMD We can represent the number of failure scenarios to check in a (fixed parameter for $|{\FG}|$ and $|fm(c_i)|$) FMMD hierarchy
with equation~\ref{eqn:anscen}. with equation~\ref{eqn:anscen}.
\begin{equation} \begin{equation}