working on introduction
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Sensor fusion approaches are often based upon probabilistic descriptions like particle filters, using samples to represent the distribution of a dynamical system.
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To update the system recursively in time, probabilistic sensor models process the noise measurements and a state transition function provides the system's dynamics.
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Therefore a sample or particle is a representation of one possible system state, e.g. the position of a pedestrian within a building.
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In most real world scenarios one is then interested in finding the most probable state within the state space.
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In the discrete manner of the sample representation this is often done by
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In most real world scenarios one is then interested in finding the most probable state within the state space, to provide the "best estimate" of the underlying problem.
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In the discrete manner of a sample representation this is often done by calculating a single value, also known as sample statistic, to serve as a "best guess".
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This values is often calculated by means of simple parametric point estimators, e.g. using weighted-average of all samples or that one sample with the highest overall weight \cite{}.
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%da muss es doch noch andere methoden geben... verflixt und zugenäht... aber grundsätzlich ist ein weighted average doch ein point estimator? (https://www.statlect.com/fundamentals-of-statistics/point-estimation)
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%multimodalities...
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%interested in the most proper state within the state space of the dynamic system
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%echte antwort computationel complex deswegen %weighted-average -> problem multimodal; sample mit höhsten wert -> springt viel rum
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