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@ -585,13 +585,13 @@ For this amplifier configuration we have three failure modes, $AMPHigh, AMPLow,
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\ifthenelse {\boolean{pld}}
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{
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We can now derive a `component' to represent this amplifier configuration (see figure ~\ref{fig:noninvampa}).
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\begin{figure}[h+]
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\centering
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\includegraphics[width=200pt,keepaspectratio=true]{./invopamp/noninvampa.png}
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% noninvampa.jpg: 436x720 pixel, 72dpi, 15.38x25.40 cm, bb=0 0 436 720
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\caption{Non Inverting Amplifier Derived Component}
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\label{fig:noninvampa}
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\end{figure}
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%\begin{figure}[h+]
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% \centering
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% \includegraphics[width=200pt,keepaspectratio=true]{./invopamp/noninvampa.png}
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% % noninvampa.jpg: 436x720 pixel, 72dpi, 15.38x25.40 cm, bb=0 0 436 720
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% \caption{Non Inverting Amplifier Derived Component}
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% \label{fig:noninvampa}
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%\end{figure}
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}
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{
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}
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@ -723,6 +723,13 @@ to assist in building models for FTA, FMEA, FMECA and FMEDA failure mode analysi
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\section{Deriving FTA, FMEA, FMECA and FMEDA models from the DAG}
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The example here is very low level, or in other words is a very sysple sub-system.
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The FTA, FMEA, FMECA and FMEDA would normally be applied to a very large
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safety critical system (i.e. a car or a steam producing boiler plant).
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Th examples here show how the DAG provides a frame work for
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producing skeleton data forms for all these methodologies.
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\section{Extracting Fault Trees from the DAG}
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@ -141,14 +141,14 @@
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\chapter{FMMD functional~groups to \\derived component example : Non Inverting Op-AMP}
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\newboolean{dag}
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\setboolean{dag}{false} % boolvar=true or false
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\setboolean{dag}{true} % boolvar=true or false
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\newboolean{pld}
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\setboolean{pld}{true} % boolvar=true or false
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\typeout{ ---------------- non inv op amp}
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\input{noninvopamp/noninvopamp}
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\chapter{FMMD functional~groups to \\derived component example : Inverting Op-AMP}
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\setboolean{dag}{false} % boolvar=true or false
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\setboolean{dag}{true} % boolvar=true or false
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\setboolean{pld}{true} % boolvar=true or false
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\typeout{ ---------------- non inv op amp}
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\input{invopamp/invopamp}
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