Advances in Pure Mathematics

Volume 10, Issue 3 (March 2020)

ISSN Print: 2160-0368   ISSN Online: 2160-0384

Google-based Impact Factor: 0.50  Citations  h5-index & Ranking

Variable Selection in Finite Mixture of Time-Varying Regression Models

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DOI: 10.4236/apm.2020.103007    520 Downloads   1,219 Views  
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ABSTRACT

In this paper, we research the regression problem of time series data from heterogeneous populations on the basis of the finite mixture regression model. We propose two finite mixed time-varying regression models to solve this. A regularization method for variable selection of the models is proposed, which is a mixture of the appropriate penalty functions and l2 penalty. A Block-wise minimization maximization (MM) algorithm is used for maximum penalized log quasi-likelihood estimation of these models. The procedure is illustrated by analyzing simulations and with an application to analyze the behavior of urban vehicular traffic of the city of São Paulo in the period from 14 to 18 December 2009, which shows that the proposed models outperform the FMR models.

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Liu, J. and Ye, W. (2020) Variable Selection in Finite Mixture of Time-Varying Regression Models. Advances in Pure Mathematics, 10, 101-113. doi: 10.4236/apm.2020.103007.

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