added paths for fig 6

This commit is contained in:
toni
2018-07-05 15:13:20 +02:00
parent 4fda555461
commit 91f881f93d
7 changed files with 473 additions and 4186 deletions

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@@ -50,7 +50,7 @@ Fig. compares optimized ap vs real positions for the ground level, thus we only
\begin{figure}[bt]
\centering
\includegraphics[width=0.9\textwidth]{gfx/floorplanDummy.png}
\caption{Floorplan Dummy}
\caption{Position of Ap's optimized with global and per floor and real.}
\label{fig:apfingerprint}
\end{figure}
@@ -66,7 +66,7 @@ Fig. compares optimized ap vs real positions for the ground level, thus we only
\begin{figure}[ht]
\centering
\includegraphics[width=0.9\textwidth]{gfx/floorplanDummy.png}
\caption{Floorplan Dummy}
\caption{All conducted walks.}
\label{fig:floorplan}
\end{figure}
%
@@ -250,11 +250,11 @@ In contrast, a KDE-based approach for estimation is able to resolve multimodalit
It does not always provide the lowest error, since it depends more on an accurate sensor model then a weighted average approach, but is very suitable as a good indicator about the real performance of a sensor fusion system.
At the end, in the here shown examples we only searched for a global maxima, even though this approach opens a wide range of other possibilities for finding a best estimate.
\begin{figure}[t]
\begin{figure}[bt]
\centering
\input{gfx/errorOverTimeWalk1/errorOverTime.tex}
\caption{Error development over time of a single Monte Carlo run of the walk calculated between estimation and ground truth. Between \SI{230}{\second} and \SI{290}{\second} to pedestrian was not moving.}
\label{}
\includegraphics[width=0.9\textwidth]{gfx/floorplanDummy.png}
\caption{Estimation results of walk 2 using the KDE method (orange) and the weighted-average (blue).}
\label{fig:apfingerprint}
\end{figure}

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19.3759 43.2924 1
19.3759 43.5692 1
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18.6044 39.4171 1.5
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22.7193 45.7837 0.7
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1 61.5539 13.951 2
2 62.8399 16.4422 1.9
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4 62.8399 15.6118 1.8
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24 62.8399 4.53954 1.8
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30 59.2393 3.98593 1.8
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33 65.4117 3.43232 1.8
34 60.0108 3.70913 1.8
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46 61.0396 10.6293 1.8
47 61.5539 11.1829 1.8
48 54.61 3.98593 1.8
49 54.3528 3.98593 1.9
50 52.5525 4.53954 2
51 52.8097 4.53954 2.2
52 52.2954 4.81635 2.2
53 51.5238 4.81635 2.2
54 50.7523 4.81635 2.3
55 50.4951 5.09316 2.3
56 49.4663 5.36996 2.3
57 48.952 5.64677 2.3
58 48.1804 5.64677 2.1
59 47.4089 5.64677 2
60 46.8945 5.92357 1.9
61 45.8658 5.64677 1.9
62 45.8658 5.92357 1.9
63 45.3514 5.92357 1.8
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74 37.6359 6.20038 1.8
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77 35.8356 6.75399 1.8
78 34.8069 7.0308 1.8
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84 34.5497 7.0308 1.8
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100 26.577 11.1829 1.8
101 26.0627 11.1829 1.8
102 26.3199 9.79886 1.8
103 27.3486 8.69164 1.8
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128 24.0052 13.1205 1.8
129 24.0052 13.6741 1.8
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131 24.7768 13.6741 1.8
132 24.5196 12.8437 1.8
133 24.7768 13.3973 1.8
134 25.2911 13.6741 1.8
135 27.863 13.6741 1.8
136 28.3773 13.3973 1.8
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138 29.6632 12.8437 1.8
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140 29.6632 12.0133 1.8
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142 32.2351 11.4597 1.8
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144 33.0066 11.4597 1.8
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146 33.0066 13.1205 1.8
147 33.2638 13.6741 1.8
148 33.2638 14.7814 1.8
149 32.7494 15.8886 1.8
150 33.2638 17.5494 1.8
151 33.2638 18.3798 1.8
152 33.2638 19.2103 1.8
153 33.2638 19.7639 1.8
154 33.2638 20.0407 1.8
155 33.0066 20.3175 1.8
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157 33.2638 21.7015 1.8
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160 33.0066 21.9783 1.8
161 33.0066 23.0856 1.8
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163 33.0066 24.7464 1.8
164 33.521 25.3 1.8
165 33.521 25.5768 1.8
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168 33.521 26.4072 1.8
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175 33.0066 33.0506 1.8
176 32.7494 34.1578 1.8
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178 32.2351 34.9882 1.8
179 31.7207 35.5418 1.8
180 31.7207 35.5418 1.8
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184 31.4635 38.0331 1.8
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203 17.8328 39.4171 1.8
204 17.5756 38.8635 1.8
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206 17.5756 38.8635 1.8
207 19.1187 41.9084 1.6
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211 19.8903 39.4171 1.8
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215 20.4046 40.2475 1.8
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220 19.1187 40.8011 1.7
221 19.3759 42.462 1.5
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223 19.3759 43.2924 1
224 19.3759 43.5692 1
225 19.3759 43.846 1.2
226 19.6331 44.1228 1.3
227 18.6044 39.4171 1.5
228 18.8615 38.8635 1.4
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230 18.09 39.1403 1.5
231 22.7193 45.7837 0.7
232 23.2337 46.0605 0.2