Olympic ranking based on a zero sum gains DEA model.

It is usual to rank the participant countries in the Olympic Games in accordance with the number of medals they have won. An alternative ranking is suggested in this paper. This ranking is based on each country's ability to win medals in relation to its available resources. This is an efficiency that can be measured with the help of data envelopment analysis (DEA) for which two models exist: the traditional DEA model, that takes into account variable returns to scale, and a DEA model based on the premise that the sum of the gains is zero (constant sum of outputs). It is the latter that is developed in this paper.

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Bibliographic Details
Main Authors: LINS, M. P. E., GOMS, E. G., MELLO, J. C. C. B. S., MELLO, A. J. R. S. de
Other Authors: 1: UFRJ; 2: Embrapa Monitoramento por Satélite; 3: UFF; 4: MDF Geste and Diorama Grupo Industrial.
Format: Artigo de periódico biblioteca
Language:English
eng
Published: 2004-05-12
Subjects:DEA., Análise de Dados.,
Online Access:http://www.alice.cnptia.embrapa.br/alice/handle/doc/17090
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spelling dig-alice-doc-170902017-08-16T00:52:26Z Olympic ranking based on a zero sum gains DEA model. LINS, M. P. E. GOMS, E. G. MELLO, J. C. C. B. S. MELLO, A. J. R. S. de 1: UFRJ; 2: Embrapa Monitoramento por Satélite; 3: UFF; 4: MDF Geste and Diorama Grupo Industrial. DEA. Análise de Dados. It is usual to rank the participant countries in the Olympic Games in accordance with the number of medals they have won. An alternative ranking is suggested in this paper. This ranking is based on each country's ability to win medals in relation to its available resources. This is an efficiency that can be measured with the help of data envelopment analysis (DEA) for which two models exist: the traditional DEA model, that takes into account variable returns to scale, and a DEA model based on the premise that the sum of the gains is zero (constant sum of outputs). It is the latter that is developed in this paper. 2014-07-31T06:53:05Z 2014-07-31T06:53:05Z 2004-05-12 2003 2014-07-31T06:53:05Z Artigo de periódico European Journal of Operational Research, n. 148, p. 312-322, 2003. http://www.alice.cnptia.embrapa.br/alice/handle/doc/17090 10.1016/S0377-2217(02)00687-2 en eng openAccess folhas avulsas
institution EMBRAPA
collection DSpace
country Brasil
countrycode BR
component Bibliográfico
access En linea
databasecode dig-alice
tag biblioteca
region America del Sur
libraryname Sistema de bibliotecas de EMBRAPA
language English
eng
topic DEA.
Análise de Dados.
DEA.
Análise de Dados.
spellingShingle DEA.
Análise de Dados.
DEA.
Análise de Dados.
LINS, M. P. E.
GOMS, E. G.
MELLO, J. C. C. B. S.
MELLO, A. J. R. S. de
Olympic ranking based on a zero sum gains DEA model.
description It is usual to rank the participant countries in the Olympic Games in accordance with the number of medals they have won. An alternative ranking is suggested in this paper. This ranking is based on each country's ability to win medals in relation to its available resources. This is an efficiency that can be measured with the help of data envelopment analysis (DEA) for which two models exist: the traditional DEA model, that takes into account variable returns to scale, and a DEA model based on the premise that the sum of the gains is zero (constant sum of outputs). It is the latter that is developed in this paper.
author2 1: UFRJ; 2: Embrapa Monitoramento por Satélite; 3: UFF; 4: MDF Geste and Diorama Grupo Industrial.
author_facet 1: UFRJ; 2: Embrapa Monitoramento por Satélite; 3: UFF; 4: MDF Geste and Diorama Grupo Industrial.
LINS, M. P. E.
GOMS, E. G.
MELLO, J. C. C. B. S.
MELLO, A. J. R. S. de
format Artigo de periódico
topic_facet DEA.
Análise de Dados.
author LINS, M. P. E.
GOMS, E. G.
MELLO, J. C. C. B. S.
MELLO, A. J. R. S. de
author_sort LINS, M. P. E.
title Olympic ranking based on a zero sum gains DEA model.
title_short Olympic ranking based on a zero sum gains DEA model.
title_full Olympic ranking based on a zero sum gains DEA model.
title_fullStr Olympic ranking based on a zero sum gains DEA model.
title_full_unstemmed Olympic ranking based on a zero sum gains DEA model.
title_sort olympic ranking based on a zero sum gains dea model.
publishDate 2004-05-12
url http://www.alice.cnptia.embrapa.br/alice/handle/doc/17090
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