1 | To set up a model for the tsunami scenario, a study area is first |
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2 | determined. Preliminary investigations have indicated that the |
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3 | output from MOST should be input to ANUGA |
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4 | at the 100m water depth\footnote{ |
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5 | Preliminary investigations indicate that MOST and ANUGA compare |
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6 | well at a water depth of 100 m. In addition, the resolution for |
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7 | the MOST modelling indicate that it can theoretically model a |
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8 | tsunami wave with a wavelength of 20-30 km. The wavelength of |
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9 | the tsunami wave at the boundary in this scenario is approximately 20 km.}. |
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10 | Historical run-up heights have not been recorded in Tasmania, however |
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11 | we would expect that a tsunami wave |
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12 | would penetrate no higher than 20m in elevation for this scenario. As a result |
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13 | we have bounded our study region at around the xm elevation. |
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14 | Current computation requirements define a coastline |
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15 | extent of around 100 km. Therefore, the study area of around 9300 km$^2$ |
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16 | covers approximately 100 km of |
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17 | coastline and extends offshore to the 100m contour line and inshore to |
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18 | approximately 50m elevation. |
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19 | |
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20 | The finite volume technique relies on the construction of a triangular mesh which covers the study region. |
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21 | This mesh can be altered to suit the needs of the scenario in question. The mesh can be refined in areas of |
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22 | interest, particularly in the coastal region where complex behaviour is likely to occur. |
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23 | In setting up the model, the user defines the area of the triangular cells in each region of interest\footnote{Note that the cell |
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24 | area will be the maximum cell area within the defined region and that each |
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25 | cell in the region does not necessarily have the same area.}. |
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26 | The cell areas should not be too small as this will cause unrealisticly long computational time, |
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27 | and not too great as this may inadequately capture important behaviour. |
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28 | %There are no gains in choosing the area to be less than the supporting data. |
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29 | Figure \ref{fig:onslow_area} shows the study area with regions of difference cell areas. The total number |
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30 | of cells is ?. |
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31 | Lateral accuracy refers to the distance at which we are confident in stating a region is inundated. |
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32 | Figure \ref{fig:hobart_area} shows the maximum triangular cell area and lateral accuracy for each region. |
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33 | |
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34 | |
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35 | \begin{figure}[hbt] |
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36 | |
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37 | %\centerline{ \includegraphics[scale=0.15]{../report_figures/hobart_resolution_zones.jpg}} |
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38 | |
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39 | \caption{Study area for the Hobart scenario highlighting four regions of increased refinement. |
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40 | Region 1: Surrounds the coastal region with a cell area of 2500 m$^2$ (lateral accuracy 70 m). |
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41 | } |
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42 | \label{fig:hobart_area} |
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43 | \end{figure} |
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44 | |
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45 | |
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46 | The final item to be addressed to complete the model setup is the |
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47 | definition of the boundary condition. As |
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48 | discussed in Section \ref{sec:methodology}, a Mw 8.5 and Mw 8.7 event provides |
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49 | the tsunami source. The resultant tsunami wave is made up of a series |
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50 | of waves with different amplitudes which is affected by the energy |
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51 | and style of the event as well as the bathymetry whilst it travels |
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52 | from its source towards South East Tasmania. |
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53 | The amplitude and velocity of each of these |
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54 | waves are then provided to ANUGA as boundary conditions and propagated |
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55 | inshore. |
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