This thesis examines local polynomial regression. Local polynomial regression is one of non-parametric approach of data fitting. This particular method is based on repetition of fitting data using weighted least squares estimate of the parameters of the polynomial model. The aim of this thesis is therefore revision of some properties of the weighted least squares estimate used in linear regression model and introduction of the non-robust method of local polynomial regression. Some statistical properties of the local polynomial regression estimate are derived. Conditional bias and conditional variance of the local polynomial regression estimate are then approximated using Monte Carlo method and compared with theoretical results. Powered by T...
We consider local polynomial fitting for estimating a regression function and its derivatives nonpar...
[1] Relationships between hydrologic variables are often nonlinear. Usually, the functional form of ...
Let (X-j, Y-j)(j=1)(n) be a realization of a bivariate jointly strictly stationary process. We consi...
This thesis examines local polynomial regression. Local polynomial regression is one of non-parametr...
Data-analytic approaches to regression problems, arising from many scientific disciplines are descri...
The local least-squares estimator for a regression curve cannot provide optimal results when non-Gau...
This paper proposes a classical weighted least squares type of local polynomial smoothing for the an...
Multivariate local polynomial fitting is applied to the multivariate linear heteroscedastic regressi...
AbstractNonparametric regression estimator based on locally weighted least squares fitting has been ...
Geographically and temporally weight regression (GTWR) estimates regression coefficients and fitted ...
Nonparametric regression techniques provide an effective way of identifying and examining structure ...
International audienceIn this paper we study a local polynomial estimator of the regression function...
Abstract: We propose a method for incorporating variable selection into local polynomial regression....
Masry (1996b) provides estimation bias and variance expression for a general local polynomial kernel...
We consider local polynomial fitting for estimating a regression function and its derivatives nonpar...
We consider local polynomial fitting for estimating a regression function and its derivatives nonpar...
[1] Relationships between hydrologic variables are often nonlinear. Usually, the functional form of ...
Let (X-j, Y-j)(j=1)(n) be a realization of a bivariate jointly strictly stationary process. We consi...
This thesis examines local polynomial regression. Local polynomial regression is one of non-parametr...
Data-analytic approaches to regression problems, arising from many scientific disciplines are descri...
The local least-squares estimator for a regression curve cannot provide optimal results when non-Gau...
This paper proposes a classical weighted least squares type of local polynomial smoothing for the an...
Multivariate local polynomial fitting is applied to the multivariate linear heteroscedastic regressi...
AbstractNonparametric regression estimator based on locally weighted least squares fitting has been ...
Geographically and temporally weight regression (GTWR) estimates regression coefficients and fitted ...
Nonparametric regression techniques provide an effective way of identifying and examining structure ...
International audienceIn this paper we study a local polynomial estimator of the regression function...
Abstract: We propose a method for incorporating variable selection into local polynomial regression....
Masry (1996b) provides estimation bias and variance expression for a general local polynomial kernel...
We consider local polynomial fitting for estimating a regression function and its derivatives nonpar...
We consider local polynomial fitting for estimating a regression function and its derivatives nonpar...
[1] Relationships between hydrologic variables are often nonlinear. Usually, the functional form of ...
Let (X-j, Y-j)(j=1)(n) be a realization of a bivariate jointly strictly stationary process. We consi...