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Efficient Clustering for Continuous Occupancy Mapping Using a Mixture of Gaussian Processes.

Soohwan Kim1, Jonghyuk Kim2

  • 1Department of Artificial Intelligence Software Technology, Sunmoon University, 70, Sunmoon-ro 221 beon-gil, Tangjeong-myeon, Asan-si 31460, Chungcheongnam-do, Korea.

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Summary
This summary is machine-generated.

This study introduces an efficient Gaussian process mixture method for robotic occupancy mapping. It uses Dirichlet processes and geometric information for faster, more accurate map building, overcoming computational barriers.

Keywords:
Dirichlet processGaussian processcontinuous occupancy mappingline tracking

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Area of Science:

  • Robotics
  • Artificial Intelligence
  • Machine Learning

Background:

  • Gaussian processes offer high accuracy for robotic occupancy mapping.
  • High computational complexity of Gaussian processes limits large-scale applications.
  • Clustering data is necessary but determining the number of clusters is challenging.

Purpose of the Study:

  • To propose a novel, computationally efficient method for occupancy map building.
  • To address the challenge of unknown cluster numbers in data clustering.
  • To improve the speed and accuracy of Gaussian process-based mapping.

Main Methods:

  • Employing a mixture of Gaussian processes for occupancy mapping.
  • Utilizing Dirichlet processes for unsupervised clustering of data.
  • Incorporating geometrical information (e.g., line features) to enhance clustering.
  • Developing two efficient clustering methods: Dirichlet process-based and geometry-based.

Main Results:

  • Dirichlet process-based clustering significantly speeds up Gaussian process training.
  • Geometrical features further improve clustering accuracy in occupancy mapping.
  • The proposed methods demonstrate significant benefits in simulation results.

Conclusions:

  • The novel mixture of Gaussian processes with Dirichlet process and geometric clustering offers an efficient solution for large-scale robotic occupancy mapping.
  • This approach overcomes the computational limitations of traditional Gaussian processes.
  • The methods provide a robust and accurate way to build occupancy maps.