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A New Framework for Criteria-based Trajectory Segmentation Kevin Buchin Joint work with Sander Alewijnse, Maike Buchin, Andrea Kölzsch, Helmut Kruckenberg and Michel Westenberg September 30, 2013
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Stopovers in Geese Migration
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Goal Delineate stopover sites of migratory geese Two behavioural types stopover migration flight Input: GPS tracks expert description of behaviour
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Data Spring migration tracks White-fronted geese 4-5 positions per day March – June Up to 10 stopovers during spring migration Stopover: 48 h within radius 30 km Flight: change in heading <120°
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stopovermigration flight Criteria Within radius 30km At least 48h AND Change in heading <120° OR
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stopovermigration flight Criteria Decreasing criteria Increasing criteria Within radius 30km At least 48h AND Change in heading <120° OR Within radius 30km Change in heading <120° At least 48h
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Criteria-based Segmentation [M. Buchin et al. 2011] decreasing criteria [M. Buchin et al. 2012] decreasing criteria min-duration few outliers [Aronov et al. 2013] general quadratic time results on continuous segmentation New Framework decreasing criteria increasing criteria approx. outliers Brownian bridges near-linear time
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Demo 1
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Criteria-based Segmentation [M. Buchin et al. 2011] decreasing criteria [M. Buchin et al. 2012] decreasing criteria min-duration few outliers [Aronov et al. 2013] general quadratic time results on continuous segmentation New Framework decreasing criteria increasing criteria approx. outliers Brownian bridges near-linear time [Kranstauber et al. 2012] dynamic Brownian bridges not about segmentation
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Criteria-based Segmentation [M. Buchin et al. 2011] decreasing criteria [M. Buchin et al. 2012] decreasing criteria min-duration few outliers [Aronov et al. 2013] general quadratic time results on continuous segmentation New Framework decreasing criteria increasing criteria approx. outliers Brownian bridges near-linear time [Kranstauber et al. 2012] dynamic Brownian bridges not about segmentation
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Segment by diffusion coefficient
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Demo 2
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Criteria-based Segmentation to identify behavioural states Efficient algorithms for a large class of criteria Also handles criteria AND Brownian bridges Case studies: both criteria-based and Brownian bridges work well Thanks! Summary
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