A dea model with a non discritionary variablefor olympic evaluation
In recent years, a lot of work has been done dealing with alternative performance rankings for the Olympic Games. Almost all of these works use Data Envelopment Analysis (DEA). Generally speaking, those works can be divided into two categories: Pure rankings with unitary input models and relative ra...
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2012-04-01
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doaj-8bc98750a8df4d7eb87b3167b28c6d462020-11-25T00:59:21ZengSociedade Brasileira de Pesquisa OperacionalPesquisa Operacional1678-51422012-04-013212130S0101-74382012000100003A dea model with a non discritionary variablefor olympic evaluationJõao Carlos C.B. Soares de MelloLidia Angulo-MezaFábio Gomes LacerdaIn recent years, a lot of work has been done dealing with alternative performance rankings for the Olympic Games. Almost all of these works use Data Envelopment Analysis (DEA). Generally speaking, those works can be divided into two categories: Pure rankings with unitary input models and relative rankings with classical DEA models; both output oriented. In this paper we introduce an approach taking into account the number of athletes as a proxy to the country investment in sports. This number is an input for a DEA model, and the other input is the population of the country. We have three outputs,the number of gold, silver and bronze medals earned by each country. Contrary to the usual approach in the literature, our model is not output oriented. It is a non-radial DEA model oriented to the "number of athletes" input, as our goal is not a countries' ranking. We intend to analyse whether the number of athletes competing for each country accords with the number of won medals. For this analysis, we compare eachcountry with its benchmarks. The Decision Making Units (DMU) are all the countries participating in the Beijing Olympic Games, including those that did not earn a single medal. We use a BCC model and we compare each DMU's target with the number of athletes who have won, at least one medal.http://www.scielo.br/scielo.php?script=sci_arttext&pid=S0101-74382012000100003&lng=en&tlng=enData Envelopment Analysisolympic gamessport evaluation |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Jõao Carlos C.B. Soares de Mello Lidia Angulo-Meza Fábio Gomes Lacerda |
spellingShingle |
Jõao Carlos C.B. Soares de Mello Lidia Angulo-Meza Fábio Gomes Lacerda A dea model with a non discritionary variablefor olympic evaluation Pesquisa Operacional Data Envelopment Analysis olympic games sport evaluation |
author_facet |
Jõao Carlos C.B. Soares de Mello Lidia Angulo-Meza Fábio Gomes Lacerda |
author_sort |
Jõao Carlos C.B. Soares de Mello |
title |
A dea model with a non discritionary variablefor olympic evaluation |
title_short |
A dea model with a non discritionary variablefor olympic evaluation |
title_full |
A dea model with a non discritionary variablefor olympic evaluation |
title_fullStr |
A dea model with a non discritionary variablefor olympic evaluation |
title_full_unstemmed |
A dea model with a non discritionary variablefor olympic evaluation |
title_sort |
dea model with a non discritionary variablefor olympic evaluation |
publisher |
Sociedade Brasileira de Pesquisa Operacional |
series |
Pesquisa Operacional |
issn |
1678-5142 |
publishDate |
2012-04-01 |
description |
In recent years, a lot of work has been done dealing with alternative performance rankings for the Olympic Games. Almost all of these works use Data Envelopment Analysis (DEA). Generally speaking, those works can be divided into two categories: Pure rankings with unitary input models and relative rankings with classical DEA models; both output oriented. In this paper we introduce an approach taking into account the number of athletes as a proxy to the country investment in sports. This number is an input for a DEA model, and the other input is the population of the country. We have three outputs,the number of gold, silver and bronze medals earned by each country. Contrary to the usual approach in the literature, our model is not output oriented. It is a non-radial DEA model oriented to the "number of athletes" input, as our goal is not a countries' ranking. We intend to analyse whether the number of athletes competing for each country accords with the number of won medals. For this analysis, we compare eachcountry with its benchmarks. The Decision Making Units (DMU) are all the countries participating in the Beijing Olympic Games, including those that did not earn a single medal. We use a BCC model and we compare each DMU's target with the number of athletes who have won, at least one medal. |
topic |
Data Envelopment Analysis olympic games sport evaluation |
url |
http://www.scielo.br/scielo.php?script=sci_arttext&pid=S0101-74382012000100003&lng=en&tlng=en |
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