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Topological Path Planning in GPS Trajectory Data.

Padraig Corcoran1

  • 1School of Computer Science & Informatics, Cardiff University, Queen's Buildings, 5 The Parade, Roath, Cardiff CF24 3AA, UK. corcoranp@cardiff.ac.uk.

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Summary
This summary is machine-generated.

This study introduces a new method for finding distinct topological paths between points using homology and homotopy concepts. The approach accurately computes multiple inequivalent paths, applicable to areas like GPS trajectory analysis and path planning.

Keywords:
GPS trajectorypath planningtopology

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Area of Science:

  • Computational Topology
  • Robotics and Automation
  • Geographic Information Systems

Background:

  • Computing topologically distinct paths is crucial for navigation and planning.
  • Existing methods struggle with complex spaces and defining path inequivalence rigorously.
  • Homotopy provides a robust framework for classifying path differences.

Purpose of the Study:

  • To develop a novel computational method for identifying a set of topologically inequivalent paths between two points.
  • To leverage concepts of homology and homotopy for path computation.
  • To demonstrate the method's efficacy in real-world scenarios like street networks.

Main Methods:

  • Computing a basis for the group of homology inequivalent loops in the sampled space.
  • Identifying a specific loop element passing through the start and end points.
  • Generating the set of homotopy inequivalent paths via group action.

Main Results:

  • The proposed method successfully computes a set of homotopy inequivalent paths.
  • Demonstrated accuracy in various spaces, including GPS trajectory data on street networks.
  • The method provides a robust way to differentiate paths based on topological properties.

Conclusions:

  • The novel approach offers an accurate and robust solution for computing topologically inequivalent paths.
  • Applications include path planning, coverage planning, and analysis of trajectory data.
  • This work advances computational topology applications in robotics and GIS.