‘Shape, Procrustes tangent projections and bilateral symmetry’
By John T. Kent, Kanti V. Mardia. 2001
110 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computer Vision and Pattern Recognition, Geometry and Topology
View Paper: https://www.semanticscholar.org/paper/0a2ab37b43b95f02f6c7d1f7991b3b71d44ef177
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
In Computer Vision and Pattern Recognition
- C. Klingenberg
- Dean C. Adams
- Dennis E. Slice
- Axel Meyer
- Fred L. Bookstein
- F. James Rohlf
- M. Barluenga
- John Ashburner
In Geometry and Topology
- C. Klingenberg
- Dean C. Adams
- F. James Rohlf
- Dennis E. Slice
- P. Mitteroecker
- P. Gunz
- Axel Meyer
- Fred L. Bookstein
Citations in the corpus
- SHAPE ANALYSIS OF SYMMETRIC STRUCTURES: QUANTIFYING VARIATION AMONG INDIVIDUALS AND ASYMMETRY (2002, methodology): “To avoid making the assumption of equal, independent, and isotropic variation at all landmarks, Mardia et al. (2000) proposed a fully multivariate test of directional asymmetry for the case of object symmetry (see also Kent and Mardia 2001).”
- Corpus Callosum Shape and Neuropsychological Deficits in Adult Males with Heavy Fetal Alcohol Exposure (2002, background): “For the theorems justifying all of these arbitrary-seeming manipulations—for instance , to understand why there is not a separate centered-and-scaled Procrustes average form for each subgroup—see, for instance, Kent and Mardia (2001).”
- A field comes of age: geometric morphometrics in the 21 st century (2013, methodology): “For instance, shape variation due to directional and fluctuating asymmetry can be quantified and analysed to test hypotheses of symmetry in a sample (Klingenberg and McIntyre, 1998; Mardia et al., 2000; Kent and Mardia, 2001; Klingenberg et al., 2002; Schaefer et al., 2006).”
- Fluctuating asymmetry and exogenous stress in fishes: a review (2011, unknown): “…that partitioned shape variation into components of symmetric shape and of asymmetry (Bookstein 1996; Auffray et al. 1999) with a formal test for directional asymmetry (Mardia et al. 2000; Kent and Mardia 2001), providing a framework for analyses of asymmetry for two- and three-dimensional data.”