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| \title{FAS Simulator – Executive Summary} |
| \author{Tero Keski-Valkama} |
| \institute{Faculty of Computing and Electrical Engineering, Tampere University of Technology} |
|
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| \begin{document} |
|
|
| \begin{frame}[t] |
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| \begin{columns}[t] |
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| \begin{column}{\sepwid}\end{column} |
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| \begin{column}{\halfcolwid} |
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| \begin{alertblock}{Topic} |
|
|
| \begin{itemize} |
| \item Once upon a time, there was a factory. |
| \end{itemize} |
|
|
| {\centering |
| \includegraphics[width=8 cm,keepaspectratio=true]{./factory.png}\par |
| } |
|
|
| \begin{itemize} |
| \item The factory had a process. |
| \end{itemize} |
|
|
| {\centering |
| \includegraphics[width=8 cm,keepaspectratio=true]{./assembly.png}\par |
| } |
|
|
| \begin{itemize} |
| \item The \colorbox{PaleTurquoise1}{process} creates a log file. |
| \end{itemize} |
|
|
| \begin{center} |
| { |
| \ttfamily |
| \begin{tabular}{|c|} |
| \hline |
| \cellcolor{PaleTurquoise1} |
| Product moved to Workplace 1 |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1} |
| Part A attached to Product |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1} |
| Product moved to Workplace 2 |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1} |
| Part B attached to Product |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1} |
| Product moved to Workplace 3 |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1} |
| Product tested |
| \\ |
| \hline |
| \end{tabular} |
| } |
| \end{center} |
|
|
| \begin{itemize} |
| \item Multiple products are going through the factory at the same time. |
| \item The log becomes interlaced with \colorbox{PaleTurquoise1}{process instance 1} and \colorbox{PaleTurquoise1>wheel,1,5}{process instance 2}. |
| \end{itemize} |
|
|
| \begin{center} |
| { |
| \ttfamily |
| \begin{tabular}{|c|} |
| \hline |
| \cellcolor{PaleTurquoise1} |
| Product moved to Workplace 1 |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1} |
| Part A attached to Product |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1} |
| Product moved to Workplace 2 |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1>wheel,1,5} |
| Product moved to Workplace 1 |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1>wheel,1,5} |
| Part A attached to Product |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1} |
| Part B attached to Product |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1} |
| Product moved to Workplace 3 |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1>wheel,1,5} |
| Product moved to Workplace 2 |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1>wheel,1,5} |
| Part B attached to Product |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1} |
| Product tested |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1>wheel,1,5} |
| Product moved to Workplace 3 |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1>wheel,1,5} |
| Product tested |
| \\ |
| \hline |
| \end{tabular} |
| } |
| \end{center} |
|
|
| \begin{itemize} |
| \item The factory owner adds an internet of things \colorbox{PaleTurquoise1>wheel,2,5}{vibration sensors} to the equipment, to get information when the equipment is started and stopped. |
| Additionally, there is a periodic clock with \colorbox{PaleTurquoise1>wheel,4,5}{tick} events unrelated to the main assembly process. |
| \item These events are mixed into the logs along with the process events. *) |
| \end{itemize} |
|
|
| \begin{center} |
| { |
| \ttfamily |
| \begin{tabular}{|c|} |
| \hline |
| \cellcolor{PaleTurquoise1} |
| Product moved to Workplace 1 |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1>wheel,2,5} |
| Equipment 1 started |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1>wheel,4,5} |
| Tick |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1>wheel,2,5} |
| Equipment 1 stopped |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1} |
| Part A attached to Product |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1>wheel,4,5} |
| Tick |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1} |
| Product moved to Workplace 2 |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1>wheel,1,5} |
| Product moved to Workplace 1 |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1>wheel,4,5} |
| Tick |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1>wheel,2,5} |
| Equipment 1 started |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1>wheel,2,5} |
| Equipment 1 stopped |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1>wheel,4,5} |
| Tick |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1>wheel,1,5} |
| Part A attached to Product |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1>wheel,2,5} |
| Equipment 2 started |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1>wheel,4,5} |
| Tick |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1>wheel,2,5} |
| Equipment 2 stopped |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1} |
| Part B attached to Product |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1} |
| Product moved to Workplace 3 |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1>wheel,4,5} |
| Tick |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1>wheel,1,5} |
| Product moved to Workplace 2 |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1>wheel,2,5} |
| Equipment 2 started |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1>wheel,4,5} |
| Tick |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1>wheel,2,5} |
| Equipment 2 stopped |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1>wheel,1,5} |
| Part B attached to Product |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1>wheel,4,5} |
| Tick |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1>wheel,4,5} |
| Tick |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1} |
| Product tested |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1>wheel,1,5} |
| Product moved to Workplace 3 |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise1>wheel,1,5} |
| Product tested |
| \\ |
| \hline |
| \end{tabular} |
| } |
| \end{center} |
|
|
| \end{alertblock} |
| \end{column} |
|
|
| \begin{column}{\sepwid}\end{column} |
|
|
| \begin{column}{\onecolwid} |
| \begin{block}{Idea} |
|
|
| {\centering |
| \includegraphics[width=4 cm,keepaspectratio=true]{./bulb.png}\par |
| } |
|
|
| \begin{itemize} |
| \item If we had a learning system that can learn these kinds of processes from observing the logs, it could alert us if it sees something unexpected. |
| \item How can we support the design of a learning system that is adept at learning process models from symbolic logs? |
| \end{itemize} |
|
|
| \end{block} |
|
|
| \vspace{6cm} |
|
|
| \begin{alertblock}{Discrete Event Simulator} |
|
|
| \begin{itemize} |
| \item A Discrete Event Simulator (DES) is a software program which simulates a system in an event-oriented fashion. |
| \item The system consists of component processes which wait and send events, and interact with each other. |
| \item The simulation output is a sequence of events with timestamps. |
| \item Different kinds of faults that are currently difficult to detect can be incorporated to the simulation. |
| \item We can generate a lot of logs to get statistically significant measures of the performance of different methods. |
| \item FAS Simulator simulates a plausibly realistic flexible assembly system with an assembly process and several different kinds of systemic faults that are not trivially captured by standard diagnostic codes. |
| \item This simulator can be used as a benchmark for evaluating different learning systems. |
| \end{itemize} |
|
|
| \end{alertblock} |
|
|
| \vspace{2cm} |
|
|
| \begin{block}{Simulator} |
|
|
| \begin{tikzpicture} |
| \begin{class}[text width=8cm]{FASInstance}{0,25} |
| \operation{+ spawn()} |
| \end{class} |
| \begin{class}[text width=8cm]{ProductionLine}{0,20} |
| \end{class} |
| \begin{class}[text width=6cm]{BowlFeeder}{-15,15} |
| \operation{+ spawn()} |
| \end{class} |
| \begin{class}[text width=6cm]{Conveyor}{-7,15} |
| \operation{+ spawn()} |
| \end{class} |
| \begin{class}[text width=6cm]{Crane}{0,15} |
| \operation{+ spawn()} |
| \end{class} |
| \begin{class}[text width=6cm]{Clock}{7,15} |
| \operation{+ spawn()} |
| \end{class} |
| \begin{class}[text width=6cm]{ManualStep}{15,15} |
| \operation{+ spawn()} |
| \end{class} |
| \begin{class}[text width=7cm]{WearAndTear}{-15,10} |
| \operation{+ spawn()} |
| \end{class} |
| \begin{class}[text width=7cm]{Cyberattack}{-5,10} |
| \operation{+ spawn()} |
| \end{class} |
| \begin{class}[text width=7cm]{RetryDelay}{5,10} |
| \operation{+ spawn()} |
| \end{class} |
| \begin{class}[text width=7cm]{Accident}{15,10} |
| \operation{+ spawn()} |
| \end{class} |
| \composition{FASInstance}{}{}{ProductionLine} |
| \composition{ProductionLine}{0..*}{}{BowlFeeder} |
| \composition{ProductionLine}{0..*}{}{Clock}{} |
| \composition{ProductionLine}{0..*}{}{BowlFeeder} |
| \composition{ProductionLine}{0..*}{}{Conveyor} |
| \composition{ProductionLine}{0..*}{}{Crane} |
| \composition{ProductionLine}{0..*}{}{ManualStep} |
| \composition{Conveyor}{0..1}{}{WearAndTear} |
| \composition{ManualStep}{0..1}{}{RetryDelay} |
| \composition{ManualStep}{0..1}{}{Accident} |
| \composition{Crane}{0..1}{}{Cyberattack} |
| \end{tikzpicture} |
| \end{block} |
|
|
| \vspace{6cm} |
|
|
| \begin{block}{From Simulators to Learning Systems} |
| All kinds of industrial and logistic processes create event logs. The events in these logs are created by different devices, and often we do not know |
| the explicit process model of the processes that create these events. |
|
|
| Wouldn't it be great if we could create a machine learning system that can observe these kinds of logs, and deduce a model of the process? |
|
|
| There are some existing methods for process mining, but those are too limited. Current process mining methods can only extract an explicit process model |
| from logs when the process instance is identified for each event. This identification does not exist in the general case. |
|
|
| The extracted process mined model is formal and definite but does not capture |
| an intuitive understanding of the process. The formal process model only tells us which sequences are valid traces through the process model and which violate the model. |
|
|
| An explicit process model is not strictly required to detect process deviations. |
|
|
| Modern machine learning methods can capture an intuitive understanding and higher level features of such processes. For example, a system can observe that the new vibration sensor added is related to the process |
| even if the vibration events are not matched one-to-one to a specific product. A learning system can also learn the normal number of timer ticks between two observed events. |
|
|
| Short process traces are a challenge for automatic learning methods. This kind of a simulation benchmark will work as a platform for developing interleave symmetry |
| exploiting methods and potentially applying bayesian methods, one shot learning and transfer learning with immediate real world applications. |
| \end{block} |
|
|
| \end{column} |
| \begin{column}{\sepwid}\end{column} |
|
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| \begin{column}{\halfcolwid} |
|
|
| \vspace{12cm} |
|
|
| \begin{alertblock}{*) Computer's View to the Log} |
|
|
| \begin{itemize} |
| \item As the computer does not know what events correspond to what products, the computer only sees the type of each event without knowing their meaning, like this: |
| \end{itemize} |
|
|
| \begin{center} |
| { |
| \ttfamily |
| \begin{tabular}{|c|} |
| \hline |
| \cellcolor{PaleTurquoise2}\hspace{3cm} |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise2>wheel,1,11}\hspace{3cm} |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise2>wheel,2,11}\hspace{3cm} |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise2>wheel,3,11}\hspace{3cm} |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise2>wheel,4,11}\hspace{3cm} |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise2>wheel,2,11}\hspace{3cm} |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise2>wheel,5,11}\hspace{3cm} |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise2}\hspace{3cm} |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise2>wheel,2,11}\hspace{3cm} |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise2>wheel,1,11}\hspace{3cm} |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise2>wheel,3,11}\hspace{3cm} |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise2>wheel,2,11}\hspace{3cm} |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise2>wheel,4,11}\hspace{3cm} |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise2>wheel,6,11}\hspace{3cm} |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise2>wheel,2,11}\hspace{3cm} |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise2>wheel,7,11}\hspace{3cm} |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise2>wheel,8,11}\hspace{3cm} |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise2>wheel,9,11}\hspace{3cm} |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise2>wheel,2,11}\hspace{3cm} |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise2>wheel,5,11}\hspace{3cm} |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise2>wheel,6,11}\hspace{3cm} |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise2>wheel,2,11}\hspace{3cm} |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise2>wheel,7,11}\hspace{3cm} |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise2>wheel,8,11}\hspace{3cm} |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise2>wheel,2,11}\hspace{3cm} |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise2>wheel,2,11}\hspace{3cm} |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise2>wheel,10,11}\hspace{3cm} |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise2>wheel,9,11}\hspace{3cm} |
| \\ |
| \hline |
| \cellcolor{PaleTurquoise2>wheel,10,11}\hspace{3cm} |
| \\ |
| \hline |
| \end{tabular} |
| } |
| \end{center} |
|
|
| \begin{itemize} |
| \item Each color signifies a different event type. |
| \item It is in principle possible for a computer to discover features of such processes so that deviations can be automatically detected once the normal process has been learned. |
| \item The main challenges are related to randomness inherent in the process and random interlacing of the events generated by parallel processes. |
| \end{itemize} |
|
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| \end{alertblock} |
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| \end{column} |
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| \begin{column}{\sepwid}\end{column} |
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| \end{columns} |
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| \end{frame} |
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| \end{document} |
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