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Automorphing Kernels for Nonstationarity in Mapping Unstructured Environments

Research output: Contribution to journal › Conference article › peer-review

Abstract

In order to deploy robots in previously unseen and unstructured environments, the robots should have the capacity to learn on their own and adapt to the changes in the environments. For instance, in mobile robotics, a robot should be able to learn a map of the environment from data itself without the intervention of a human to tune the parameters of the model. To this end, leveraging the latest developments in automatic machine learning (AutoML), probabilistic programming, and statistical sampling, under the Hilbert mapping framework which can represent the occupancy of the environment as a continuous function of locations, we formulate a Bayesian framework to learn all parameters of the map. Crucially, this way, the robot is capable of learning the optimal shapes and placement of the kernels in Hilbert maps by merely embedding high-level human knowledge of the problem by means of prior probability distributions. Since the proposed framework employs stochastic variational inference, the model learns tens of thousands of parameters within minutes in both big data and data-scarce regimes. Experiments conducted on simulated and real-world datasets in static and dynamic environments indicate the proposed method significantly outperforms existing stationary occupancy mapping techniques, verifying the importance of learning the interdependent position-shape relationship of kernels alongside other model parameters.

Original languageEnglish (US)
Pages (from-to)443-455
Number of pages13
JournalProceedings of Machine Learning Research
Volume87
StatePublished - 2018
Externally publishedYes
Event2nd Conference on Robot Learning, CoRL 2018 - Zurich, Switzerland
Duration: Oct 29 2018 → Oct 31 2018

Keywords

  • autoML
  • occupancy mapping
  • probabilistic programming
  • RKHS

ASJC Scopus subject areas

  • Artificial Intelligence
  • Software
  • Control and Systems Engineering
  • Statistics and Probability

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