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Sebastian Thrun

Researcher at Stanford University

Publications -  437
Citations -  108035

Sebastian Thrun is an academic researcher from Stanford University. The author has contributed to research in topics: Mobile robot & Robot. The author has an hindex of 146, co-authored 434 publications receiving 98124 citations. Previous affiliations of Sebastian Thrun include University of Pittsburgh & ETH Zurich.

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Proceedings Article

Integrating inductive neural network learning and explanation-based learning

TL;DR: A learning method that combines explanation-based learning from a previously learned approximate domain theory, together with inductive learning from observations, based on a neural network representation of domain knowledge that is robust to errors in the domain theory.
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PAO for planning with hidden state

TL;DR: A heuristic search algorithm for generating optimal plans in a new class of decision problem, characterised by the incorporation of hidden state, is described, which interleaves heuristic expansion of the reduced space with forwards and backwards propagation phases to produce a solution in a fraction of the time required by other techniques.
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A Probabilistic Framework for Real-time 3D Segmentation using Spatial, Temporal, and Semantic Cues.

TL;DR: A probabilistic 3D segmentation method that combines spatial, temporal, and semantic information to make better-informed decisions about how to segment a scene and is able to significantly reduce both undersegmentations and oversegmentations on the KITTI dataset while still running in real-time.
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Autonomous driving in semi-structured environments: Mapping and planning

TL;DR: This work addresses the problem of autonomous driving in semi-structured environments with strong topological structure, demonstrating robust estimation of lane networks in parking lots and the benefits of using these topological networks to guide path planning.
Proceedings ArticleDOI

Jacobian images of super-resolved texture maps for model-based motion estimation and tracking

TL;DR: A key result is the notion of Jacobian images, which can be viewed as a generalization of traditional gradient images, and represent the crucial computation in the tracking process.