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Uwe D. Hanebeck

Researcher at Karlsruhe Institute of Technology

Publications -  575
Citations -  9054

Uwe D. Hanebeck is an academic researcher from Karlsruhe Institute of Technology. The author has contributed to research in topics: Kalman filter & Gaussian. The author has an hindex of 39, co-authored 549 publications receiving 7977 citations. Previous affiliations of Uwe D. Hanebeck include Technische Universität München & IAR Systems.

Papers
More filters
Proceedings ArticleDOI

Combined intention, activity, and motion recognition for a humanoid household robot

TL;DR: Main contributions of this paper are the extensible, multi-level modeling of the robot's vision system, the efficient activity and motion recognition, and the asynchronous information fusion based on generic processing of mid-level recognition results.
Proceedings ArticleDOI

The KIT Robo-kitchen data set for the evaluation of view-based activity recognition systems

TL;DR: A state-of-the-art action recognition method is extended to be applicable on the activity classification problem and evaluated on the Robo-kitchen data set showing promising results.
Proceedings Article

Bayesian estimation of distributed phenomena using discretized representations of partial differential equations

TL;DR: This paper addresses a systematic method for the reconstruction and the prediction of a distributed phenomenon characterized by partial differential equations, which is monitored by a sensor network, and proposes a model-based reconstruction method for this phenomenon.
Proceedings Article

PGF 42: Progressive Gaussian filtering with a twist

TL;DR: A new Gaussian filter for estimating the state of nonlinear systems is derived that relies on two main ingredients: i) the progressive inclusion of the measurement information and ii) a tight coupling between a Gaussian density and its deterministic Dirac mixture approximation.
Proceedings ArticleDOI

A novel Bayesian method for fitting a circle to noisy points

TL;DR: A novel recursive Bayesian estimator for the center and radius of a circle based on noisy points that outperforms standard Bayesian approaches for circle fitting.