4.5 Article

Surface Reconstruction for Three-Dimensional Rockfall Volumetric Analysis

Journal

Publisher

MDPI
DOI: 10.3390/ijgi8120548

Keywords

rockfall; surface reconstruction; LiDAR; point cloud; Alpha-shape; Power Crust; Convex Hull; volume estimate

Funding

  1. Natural Sciences and Engineering Research Council of Canada Collaborative Research and Development Grant [CRDPJ: 470162-2014]
  2. University of Alberta
  3. CN Rail
  4. CP Rail
  5. NSERC Graduate Scholarship Program
  6. Natural Sciences and Engineering Research Council of Canada [RGPIN: 05668-2019]

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Laser scanning is routinely being used for the characterization and management of rockfall hazards. A key component of many studies is the ability to use the high-resolution topographic datasets for detailed volume estimates. 2.5-Dimensional (2.5D) approaches exist to estimate the volume of rockfall events; however these approaches require rasterization of the point cloud. These 2.5D volume estimates are therefore sensitive to picking an appropriate cell size to preserve resolution while minimizing interpolation, especially for lower volume rockfall events. To overcome the limitations of working with 2.5D raster datasets, surface reconstruction methods originating from the field of computational geometry can be implemented to assess the volume of rockfalls in 3D. In this technical note, the authors address the methods and implications of how the surface of 3D rockfall objects, derived from sequential terrestrial laser scans (TLS), are reconstructed for volumetric analysis. The Power Crust, Convex Hull and Alpha-shape algorithms are implemented to reconstruct a synthetic rockfall object generated in Houdini, a procedural modeling and animation software package. The reconstruction algorithms are also implemented for a selection of three rockfall cases studies which occurred in the White Canyon, British Columbia, Canada. The authors find that there is a trade-off between accurate surface topology reconstruction and ensuring the mesh is watertight manifold; which is required for accurate volumetric estimates. Power Crust is shown to be the most robust algorithm, however, the iterative Alpha-shape approach introduced in the study is also shown to find a balance between hole-filling and loss of detail.

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