Article
Open Access
Defining and computing Hausdorff distances between distributions on the real line and on the circle: link between optimal transport and morphological dilations
-
Isabelle Bloch
and Jamal Atif
Published/Copyright:
March 18, 2016
Received: 2015-7-9
Accepted: 2016-2-2
Published Online: 2016-3-18
© 2016 Isabelle Bloch and Jamal Atif
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- N-ary Mathematical Morphology
- Improved Part-Based Segmentation of Voxel Shapes by Skeleton Cut Spaces
- Defining and computing Hausdorff distances between distributions on the real line and on the circle: link between optimal transport and morphological dilations
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- Cluster Based Vector Attribute Filtering
- Quantile Filtering of Colour Images via Symmetric Matrices
- Tracking sub-atomic particles through the Attribute Space
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Keywords for this article
Comparison of probabilistic or possibilistic distributions;
optimal transport;
mathematical morphology;
fuzzy mathematical morphology;
Hausdorff;
Prokhorov;
Lévy distances;
spatial relations
Creative Commons
BY-NC-ND 3.0
Articles in the same Issue
- Effcient and Effective Automated Digital Hair Removal from Dermoscopy Images
- Generalized Morphology using Sponges
- N-ary Mathematical Morphology
- Improved Part-Based Segmentation of Voxel Shapes by Skeleton Cut Spaces
- Defining and computing Hausdorff distances between distributions on the real line and on the circle: link between optimal transport and morphological dilations
- Statistical attribute filtering to detect faint extended astronomical sources
- Cluster Based Vector Attribute Filtering
- Quantile Filtering of Colour Images via Symmetric Matrices
- Tracking sub-atomic particles through the Attribute Space
- Efficient Computation of Greyscale Path Openings
- Local 2D Pattern Spectra as Connected Region Descriptors
- Morphological probabilistic hierarchies for texture segmentation