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THE FISHER–RAO METRIC FOR LINES IN A CONVEX IMAGE
International Journal of Pattern Recognition and Artificial Intelligence, 2007The Fisher–Rao metric on the parameter space for the set of lines in a two-dimensional convex image is approximated under the assumption that the errors in the measurements are small. The volume of the parameter space under the approximating metric is proportional to the area of the image under the Euclidean metric. In the case of a rectangular image,
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On the Fisher-Rao Information Metric in the Space of Normal Distributions
2019The Fisher-Rao distance between two probability distribution functions, as well as other divergence measures, is related to entropy and is in the core of the research area of information geometry. It can provide a framework and enlarge the perspective of analysis for a wide variety of domains, such as statistical inference, image processing (texture ...
Julianna Pinele +2 more
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Journal of Scientific Computing, 2023
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Yang Jing +3 more
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Yang Jing +3 more
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Shape Analysis Using the Fisher-Rao Riemannian Metric: Unifying Shape Representation and Deformation
3rd IEEE International Symposium on Biomedical Imaging: Macro to Nano, 2006., 2006We show that the Fisher-Rao Riemannian metric is a natural, intrinsic tool for computing shape geodesics. When a parameterized probability density function is used to represent a landmark-based shape, the modes of deformation are automatically established through the Fisher information of the density. Consequently, given two shapes parameterized by the
Adrian M. Peter, Anand Rangarajan 0001
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Computing Gender Difference Using Fisher-Rao Metric from Facial Surface Normals
2012 25th SIBGRAPI Conference on Graphics, Patterns and Images, 2012The aim in this paper is to explore whether the Fisher-Rao metric can be used to characterise the shape changes due to gender difference. We work using a 2.5D representation based on facial surface normals (or facial needle-maps) for gender classification.
Simone Ceolin, Edwin R. Hancock
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Global differentiable structures for the Fisher-Rao and Kantorovich-Wasserstein-Otto metrics
Journal of Mathematical Analysis and ApplicationszbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Exact GH Equivalence of Fubini--Study and Fisher--Rao Metrics
This QBN mathematical preprint proves exact Gromov–Hausdorff equivalence between Fubini–Study quantum metric and Fisher–Rao classical information geometry under deficit gradient flow coarse-graining, with fixed scaling d_FR=2 d_FS. It establishes the complete bidirectional Chentsov–Fubini–Study correspondence linking unitary invariance (quantum) and ...openaire +1 more source
Fisher–Rao geometry and Jeffreys prior for Pareto distribution
Communications in Statistics - Theory and Methods, 2022Mingming Li, Huafei Sun, Linyu Peng
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Geometry of the Fisher–Rao metric on the space of smooth densities on a compact manifold
Mathematische Nachrichten, 2019Martins Bruveris, Peter W Michor
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