Analyzing Fluctuating Asymmetry with Geometric Morphometrics: Concepts, Methods, and Applications
By C. Klingenberg. Symmetry, 2015
409 citations recorded by the source corpus.
Approximately two decades after the first pioneering analyses, the study of shape asymmetry with the methods of geometric morphometrics has matured and is a burgeoning field. New technology for data collection and new methods and software for analysis are widely available and have led to numerous applications in plants and animals, including humans. This review summarizes the concepts and morphometric methods for studying asymmetry of shape and size. After a summary of mathematical and biological concepts of symmetry and asymmetry, a section follows that explains the methods of geometric morphometrics and how they can be used to analyze asymmetry of biological structures. Geometric morphometric analyses not only tell how much asymmetry there is, but also provide information about the patterns of covariation in the structure under study. Such patterns of covariation in fluctuating asymmetry can provide valuable insight about the developmental basis of morphological integration, and have become important tools for evolutionary developmental biology. The genetic basis of fluctuating asymmetry has been studied from empirical and theoretical viewpoints, but serious challenges remain in this area. There are many promising areas for further research that are only little explored at present.
Subfields: Geometry and Topology
View Paper: https://www.semanticscholar.org/paper/7b00d312c9cc5a2fa857c53715816aacd4ebeba9
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In Geometry and Topology
- P. D. Polly
- E. Rayfield
- E. Dumont
- C. T. Stayton
- K. Angielczyk
- S. Pierce
- C. Klingenberg
- P. Mitteroecker
Citations in the corpus
- Combining Geometric Morphometrics and Finite Element Analysis with Evolutionary Modeling: Towards a Synthesis (2016, methodology): “Nonparametric Procrustes analysis of variance tests based on multivariate distance between objects rather than on shape variables are also available (Klingenberg and McIntyre, 1998; Klingenberg, 2015).”