chhhhaaaaaannnggggees von Toni F.
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@@ -8,7 +8,7 @@
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\begin{array}{ll}
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&p(\mStateVec_{t} \mid \mObsVec_{1:t}) \propto\\
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&\underbrace{p(\mObsVec_{t} \mid \mStateVec_{t})}_{\text{evaluation}}
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\int \underbrace{p(\mStateVec_{t} \mid \mStateVec_{t-1}, \mObsVec_{t})}_{\text{transition}}
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\int \underbrace{p(\mStateVec_{t} \mid \mStateVec_{t-1}, \mObsVec_{t-1})}_{\text{transition}}
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\underbrace{p(\mStateVec_{t-1} \mid \mObsVec_{1:t-1})d\vec{q}_{t-1}}_{\text{recursion}} \enspace,
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\end{array}
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\label{equ:bayesInt}
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@@ -22,11 +22,11 @@
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\end{equation}
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%
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where $x, y, z$ represent the position in 3D space, $\mObsHeading$ the user's heading and $\mStatePressure$ the
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relative pressure prediction in hectopascal (hPa).
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The recursive part of the density estimation contains all information up to time $t$.
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relative atmospheric pressure prediction in hectopascal (hPa).
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The recursive part of the density estimation contains all information up to time $t-1$.
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Furthermore, the state transition models the pedestrian's movement as described in section \ref{sec:trans}.
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%It should be noted, that we also include the current observation $\mObsVec_{t}$ in it.
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Differing from the usual notation, the state transition also includes the current observation $\mObsVec_{t}$ \cite{Koeping14}.
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As \cite{Koeping14-PSA} has proven, we are able to include the observation $\mObsVec_{t-1}$ into the state transition.
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Containing all relevant sensor measurements to evaluate the current state, the observation vector is defined as follows:
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%
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