added missing legend to gfx
fixed some typos and refactored some sentences
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@@ -36,10 +36,10 @@
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In \refeq{eq:baroTransition}, $b$ denotes the usual pressure change in $\frac{\text{hPa}}{\text{m}}$.
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The evaluation, following the transition, compares the predicted relative pressure with the observed
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one using a normal distribution utilizing the previously estimated $\sigma_\text{baro}$:
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one using a normal distribution with the previously estimated $\sigma_\text{baro}$:
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\begin{equation}
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p(\mObsVec_t \mid \mStateVec_t)_\text{baro} = \mathcal{N}(\mObs_t^{\mObsPressure} \mid \mState_t^{\mStatePressure}, \sigma_\text{baro}).
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p(\mObsVec_t \mid \mStateVec_t)_\text{baro} = \mathcal{N}(\mObs_t^{\mObsPressure} \mid \mState_t^{\mStatePressure}, \sigma_\text{baro}^2).
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\label{eq:baroEval}
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\end{equation}
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@@ -59,7 +59,8 @@
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P_r(d, \Delta f) = \mTXP - 10 \mPLE \log_{10}{\frac{\mMdlDist}{\mMdlDist_0}} + \Delta{f} \mWAF,
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\end{equation}
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The probability to measure this prediction given a location is:
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Assuming statistical independence of all \docAPshort{}s,
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the probability to measure their predictions at a given location is:
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\begin{equation}
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\mProb(\mObsVec_t \mid \mStateVec_t)_\text{wifi} =
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@@ -82,7 +83,7 @@
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\subsection{Step- \& Turn-Detection}
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Step- and turn-detection uses the smartphone's IMU and is implemented as described in \cite{Ebner-15}.
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Step- and turn-detection use the smartphone's IMU and are implemented as described in \cite{Ebner-15}.
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However, a big disadvantage of using the state transition as proposal distribution is the high possibility of sample
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impoverishment due to a small measurement noise. This happens since accurate observations result in high peaks
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