kde & moving avg draft
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@@ -12,7 +12,8 @@ This value is then calculated by means of simple parametric point estimators, e.
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While such methods are computational fast and suitable most of the time, it is not uncommon that they fail to recover the state in more complex scenarios.
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Especially time-sequential, non-linear and non-Gaussian state spaces, depending upon a high number of different sensor types, frequently suffer from a multimodal representation of the posterior distribution.
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As a result, those techniques are not able to provide an accurate statement about the most probable state, rather causing misleading or false outcomes.
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For example in a localization scenario where a bimodal distribution represents the current posterior, a reliable position estimation is more likely to be at one of the modes, instead of somewhere in-between.
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For example in a localization scenario where a bimodal distribution represents the current posterior, a reliable position estimation is more likely to be at one of the modes, instead of somewhere in-between.
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\commentByMarkus{Vlt. noch drauf eingehen, dass avg. eben in die Mitte geht?}
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Additionally, in most practical scenarios the sample size and therefore the resolution is limited, causing the variance of the sample based estimate to be high \cite{Verma2003}.
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It is obvious, that a computation of the full posterior could solve the above, but finding such an analytical solution is an intractable problem, what is the reason for applying a sample representation in the first place.
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