Matrix Kummer-Pearson VII relation and polynomial pearson VII configuration density

Francisco J. Caro-Lopera; José A. Díaz-García

Matrix Kummer-Pearson VII relation and polynomial pearson VII configuration density

Francisco J. Caro-Lopera, José A. Díaz-García

Grupo de Investigación en Materiales Nanoestructurados y Biomodelación

Resultado de la investigación: Contribución a una revista › Artículo

3 Citas (Scopus)

Resumen

A case of the matrix Kummer relation of Herz (1955) based on the Pearson VII type matrix model is derived in this paper. As a consequence, the polynomial Pearson VII configuration density is obtained and this sets the corresponding exact inference as a solvable aspect in shape theory. An application in postcode recognition, including a numerical comparison between the exact polynomial and the truncated configuration density, is given at the end of the paper.

Idioma original	Inglés estadounidense
Páginas (desde-hasta)	217-230
Número de páginas	14
Publicación	Journal of the Iranian Statistical Society
Estado	Publicada - 28 dic 2012

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Caro-Lopera, F. J., & Díaz-García, J. A. (2012). Matrix Kummer-Pearson VII relation and polynomial pearson VII configuration density. Journal of the Iranian Statistical Society, 217-230. https://www.scopus.com/inward/record.uri?partnerID=HzOxMe3b&scp=84871528346&origin=inward

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abstract = "A case of the matrix Kummer relation of Herz (1955) based on the Pearson VII type matrix model is derived in this paper. As a consequence, the polynomial Pearson VII configuration density is obtained and this sets the corresponding exact inference as a solvable aspect in shape theory. An application in postcode recognition, including a numerical comparison between the exact polynomial and the truncated configuration density, is given at the end of the paper.",

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N2 - A case of the matrix Kummer relation of Herz (1955) based on the Pearson VII type matrix model is derived in this paper. As a consequence, the polynomial Pearson VII configuration density is obtained and this sets the corresponding exact inference as a solvable aspect in shape theory. An application in postcode recognition, including a numerical comparison between the exact polynomial and the truncated configuration density, is given at the end of the paper.

AB - A case of the matrix Kummer relation of Herz (1955) based on the Pearson VII type matrix model is derived in this paper. As a consequence, the polynomial Pearson VII configuration density is obtained and this sets the corresponding exact inference as a solvable aspect in shape theory. An application in postcode recognition, including a numerical comparison between the exact polynomial and the truncated configuration density, is given at the end of the paper.

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JO - Journal of the Iranian Statistical Society

JF - Journal of the Iranian Statistical Society

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