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Inference in affine shape theory under elliptical models

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Date
2014
Author
Caro-Lopera F.J.
Diaz-Garcia J.A.
Gonzalez-Farias G.
TY - GEN T1 - Inference in affine shape theory under elliptical models AU - Caro-Lopera F.J. AU - Diaz-Garcia J.A. AU - Gonzalez-Farias G. Y1 - 2014 UR - http://hdl.handle.net/11407/1377 AB - This paper studies the elliptical statistical affine shape theory under certain particular conditions on the evenness or oddness of the number of landmarks. In such a case, the related distributions are polynomials, and the inference is easily performed; as an example, a landmark data is studied, and the performance of the polynomial density versus the usual series density is compared. © 2013 The Korean Statistical Society. ER - @misc{11407_1377, author = {Caro-Lopera F.J. and Diaz-Garcia J.A. and Gonzalez-Farias G.}, title = {Inference in affine shape theory under elliptical models}, year = {2014}, abstract = {This paper studies the elliptical statistical affine shape theory under certain particular conditions on the evenness or oddness of the number of landmarks. In such a case, the related distributions are polynomials, and the inference is easily performed; as an example, a landmark data is studied, and the performance of the polynomial density versus the usual series density is compared. © 2013 The Korean Statistical Society.}, url = {http://hdl.handle.net/11407/1377} }RT Generic T1 Inference in affine shape theory under elliptical models A1 Caro-Lopera F.J. A1 Diaz-Garcia J.A. A1 Gonzalez-Farias G. YR 2014 LK http://hdl.handle.net/11407/1377 AB This paper studies the elliptical statistical affine shape theory under certain particular conditions on the evenness or oddness of the number of landmarks. In such a case, the related distributions are polynomials, and the inference is easily performed; as an example, a landmark data is studied, and the performance of the polynomial density versus the usual series density is compared. © 2013 The Korean Statistical Society. OL Spanish (121)
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Abstract
This paper studies the elliptical statistical affine shape theory under certain particular conditions on the evenness or oddness of the number of landmarks. In such a case, the related distributions are polynomials, and the inference is easily performed; as an example, a landmark data is studied, and the performance of the polynomial density versus the usual series density is compared. © 2013 The Korean Statistical Society.
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http://hdl.handle.net/11407/1377
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