abstract first draft
This commit is contained in:
@@ -183,7 +183,7 @@
|
|||||||
% not capitalized unless they are the first or last word of the title.
|
% not capitalized unless they are the first or last word of the title.
|
||||||
% Linebreaks \\ can be used within to get better formatting as desired.
|
% Linebreaks \\ can be used within to get better formatting as desired.
|
||||||
% Do not put math or special symbols in the title.
|
% Do not put math or special symbols in the title.
|
||||||
\title{Fast Kernel Density Estimation using blah und blub}
|
\title{Fast Kernel Density Estimation using Gaussian Filter Approximation}
|
||||||
|
|
||||||
% author names and affiliations
|
% author names and affiliations
|
||||||
% use a multiple column layout for up to three different
|
% use a multiple column layout for up to three different
|
||||||
|
|||||||
@@ -1,5 +1,14 @@
|
|||||||
This is the abstract stract stract
|
\begin{abstract}
|
||||||
|
It is common practice to use a sample-based representation to solve problems having a probabilistic interpretation.
|
||||||
|
In many real world scenarios one is then interested in finding a \qq{best estimate} of the underlying problem, e.g. the position of a robot.
|
||||||
|
This is often done by means of simple parametric point estimator, providing the sample statistics.
|
||||||
|
However, in complex scenarios this frequently results in a poor representation, due to a multimodal posteriors and a limited sample size.
|
||||||
|
|
||||||
linear complexity
|
Recovering the probability density function using a kernel density estimation yields a promising approach to find the \qq{real} most probable state, but comes with high computational costs.
|
||||||
|
Especially in time critical and time sequential scenarios, this turn out to be impractical.
|
||||||
|
Therefore, this work uses techniques from digital signal processing in the context of estimation theory, to allow rapid computations of kernel density estimates.
|
||||||
|
The gains in computational efficiency are realized by substituting the Gaussian filter with an approximate filter based on the moving average filter.
|
||||||
|
Our approach outperforms other state of the art solutions, due to a fully linear complexity \landau{N} and a negligible overhead, even for small sample sets.
|
||||||
|
Finally, our findings are tried and tested within a real world sensor fusion system.
|
||||||
|
\end{abstract}
|
||||||
|
|
||||||
This will be shown in an a theoritical bases and also realistic ... blah
|
|
||||||
|
|||||||
Reference in New Issue
Block a user