Thomas Hitchcox
McGill University
11 Papers
10 Citations
Thomas Hitchcox is an academic researcher from McGill University. The author has contributed to research in topics: Computer science & Point cloud. The author has an hindex of 1, co-authored 3 publications.
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Papers
A Point Cloud Registration Pipeline using Gaussian Process Regression for Bathymetric SLAM
Thomas Hitchcox,James Richard Forbes +1 more
- 24 Oct 2020
TL;DR: In this paper, a point cloud registration pipeline for performing loop closure correction in feature-depleted subsea environments using data collected from an optical scanner is presented. But the pipeline uses Gaussian process regression to extract keypoint sets, and a weighted network alignment algorithm to propose point correspondences.
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Random walks for unorganized point cloud segmentation with application to aerospace repair
TL;DR: The interactive, graph-based ‘random walker’ image segmentation algorithm has been adapted to segment a range of surface defects directly from raw, unorganized 3D scans of aerospace surfaces.
6
Comparing Robust Cost Functions for Bathymetric Point Cloud Registration
Thomas Hitchcox,James Richard Forbes +1 more
- 30 Sep 2020
TL;DR: This work evaluates the effectiveness of different robust cost functions for outlier rejection on field data collected using an AUV-mounted optical scanner to identify loop closure in bathymetric SLAM.
6
Improving Self-Consistency in Underwater Mapping Through Laser-Based Loop Closure
TL;DR: In this article , a method to improve the self-consistency of bathymetric maps by smoothly integrating loop closure measurements into the state estimate produced by a commercial subsea navigation system is presented.
4
Mind the Gap: Norm-Aware Adaptive Robust Loss for Multivariate Least-Squares Problems
TL;DR: Adaptive MB as discussed by the authors estimates the mode of the residuals using an adaptive Chi-like distribution and applies an existing adaptive weighting scheme only to residuals greater than the mode, which leads to more robust performance and faster convergence times in two fundamental state estimation problems.
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