Advanced Medical Statistics 2015
DOI: 10.1142/9789814583312_0029
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Nonparametric Regression Models for the Analysis of Longitudinal Data

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Cited by 7 publications
(12 citation statements)
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“…Pada prosedur regresi nonparamterik, data akan mencari sendiri bentuk kurva regresinya tanpa dipengaruhi oleh subjektivitas peneliti. Beberapa model regresi nonparametrik yang telah dikembangkan antara lain Penalized Spline (Kadiri et al, 2010), Smoothing Spline (Eubank et al, 2004), Regresi Spline Multirespon (Lestari et al, 2010), Regresi Menggunakan Kernel (Hu et al, 2004), Kernel of Smoothing Spline (Lin et al, 2004) dan Polinomial Lokal (Wu dan Zhang, 2006) Polinomial lokal mempunyai beberapa kelebihan antara lain dapat mengurangi asimtotik bias dan menghasilkan estimasi yang baik (Welsh dan Yee, 2005). Estimasi Polinomial Lokal dapat menggunakan WLS (Weighted Least Square) dengan cara meminimumkannya (Takezawa, 2006).…”
Section: Pendahuluanunclassified
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“…Pada prosedur regresi nonparamterik, data akan mencari sendiri bentuk kurva regresinya tanpa dipengaruhi oleh subjektivitas peneliti. Beberapa model regresi nonparametrik yang telah dikembangkan antara lain Penalized Spline (Kadiri et al, 2010), Smoothing Spline (Eubank et al, 2004), Regresi Spline Multirespon (Lestari et al, 2010), Regresi Menggunakan Kernel (Hu et al, 2004), Kernel of Smoothing Spline (Lin et al, 2004) dan Polinomial Lokal (Wu dan Zhang, 2006) Polinomial lokal mempunyai beberapa kelebihan antara lain dapat mengurangi asimtotik bias dan menghasilkan estimasi yang baik (Welsh dan Yee, 2005). Estimasi Polinomial Lokal dapat menggunakan WLS (Weighted Least Square) dengan cara meminimumkannya (Takezawa, 2006).…”
Section: Pendahuluanunclassified
“…Dalam regresi polinomial lokal tingkat kemulusan fungsinya ditentukan bandwidthnya. Penentuan bandwidth optimal dapat menggunakan metode GCV (Generalized Cross Validation) (Wu dan Zhang, 2006). Pada penelitian ini akan dimodelkan beban listrik di Kota Semarang menggunakan model Polinomial Lokal.…”
Section: Pendahuluanunclassified
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“…The first predictor variable 1it x as the observation time (design time points) (Wu and Zhang, 2006) and f is the regression curve relationship between the predictor variables with the response variable y for toi subject. The curve f in nonparametric regression approach is used when the shape of the curve f is unknown (Eubank, 1999).…”
Section: Introductionmentioning
confidence: 99%
“…Spline estimator is one of the most commonly used estimator in nonparametric regression because it has a good visual interpretation, high flexibility and able to handle smooth function characters (Eubank, 1999). Regression curve f in spline estimator for longitudinal data used is assumed smooth, meaning that it is contained in a certain function space, especially Sobolev space or as written (Wu and Zhang, 2006).…”
Section: Introductionmentioning
confidence: 99%