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On developing ridge regression parameters: A graphical investigation
Department of Mathematics and Statistics, Florida International University, Miami, Florida, USA.
Department of Mathematics and Statistics, Florida International University, Miami, Florida, USA.
Jönköping University, Jönköping International Business School, JIBS, Economics, Finance and Statistics. (Statistik)
Jönköping University, Jönköping International Business School, JIBS, Economics, Finance and Statistics. (Statistik)
2012 (English)In: SORT - Statistics and Operations Research Transactions, ISSN 1696-2281, E-ISSN 2013-8830, Vol. 36, no 2, p. 115-138Article in journal (Refereed) Published
Abstract [en]

In this paper we review some existing and propose some new estimators for estimating the ridge parameter. All in all 19 different estimators have been studied. The investigation has been carried out using Monte Carlo simulations. A large number of different models have been investigated where the variance of the random error, the number of variables included in the model, the correlations among the explanatory variables, the sample size and the unknown coefficient vector were varied. For each model we have performed 2000 replications and presented the results both in term of figures and tables. Based on the simulation study, we found that increasing the number of correlated variable, the variance of the random error and increasing the correlation between the independent variables have negative effect on the mean squared error. When the sample size increases the mean squared error decreases even when the correlation between the independent variables and the variance of the random error are large. In all situations, the proposed estimators have smaller mean squared error than the ordinary least squares and other existing estimators.

Place, publisher, year, edition, pages
2012. Vol. 36, no 2, p. 115-138
Keywords [en]
Linear model, LSE, MSE, Monte Carlo simulations, multicoll inearity, ridge regression
National Category
Social Sciences
Identifiers
URN: urn:nbn:se:hj:diva-20139ISI: 000314321500001Scopus ID: 2-s2.0-84873668333Local ID: ;intsam;580623OAI: oai:DiVA.org:hj-20139DiVA, id: diva2:580623
Available from: 2012-12-23 Created: 2012-12-23 Last updated: 2021-03-03Bibliographically approved

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Månsson, KristoferShukur, Ghazi

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