The main purpose of this article is to present the numerical consequences of selected methods of kernel estimation, using the example of empirical data from a hydrological experiment [1, 2]. In the construction of kernel estimators we used two types of kernels – Gaussian and Epanechnikov – and several methods of selecting the optimal smoothing bandwidth (see Part 1), based on various statistical and analytical conditions [3–6]. Further analysis of the properties of kernel estimators is limited to eight characteristic estimators. To assess the effectiveness of the considered estimates and their similarity, we applied the distance measure of Marczewski and Steinhaus [7]. Theoretical and numerical considerations enable the development of an al...
Kernel smoothing refers to a general methodology for recovery of underlying structure in data sets. ...
AbstractWe develop mathematical models for high-dimensional binary distributions, and apply them to ...
Variable (bandwidth) kernel density estimation (Abramson (1982,Ann. Statist.,10, 1217–1223)) and a k...
In this article we compare and examine the effectiveness of different kernel density estimates for s...
A new approach for streamflow simulation using nonparametric methods was described in a recent publi...
Kernel density estimators are useful building blocks for empirical statistical modeling of precipita...
A data-driven bandwidth choice for a kernel density estimator called critical bandwidth is investiga...
We review the extensive recent literature on automatic, data-based selection of a global smoothing p...
Abstract. Some linkages between kernel and penalty methods of density estimation are explored. It is...
Semiparametric and nonparametric estimators are becoming indispensable tools in applied econometric...
In many fields of biosystems engineering, it is common to find works in which statistical informatio...
Second-order Gaussian kernels have been utilized to develop three algorithms that could automaticall...
We explore the aims of, and relationships between, various kernel-type regression estimators. To do ...
Recently, much progress has been made on understanding the bandwidth selection problem in kernel den...
[[abstract]]Variable (bandwidth) kernel density estimation (Abramson (1982, Ann. Statist., 10, 1217-...
Kernel smoothing refers to a general methodology for recovery of underlying structure in data sets. ...
AbstractWe develop mathematical models for high-dimensional binary distributions, and apply them to ...
Variable (bandwidth) kernel density estimation (Abramson (1982,Ann. Statist.,10, 1217–1223)) and a k...
In this article we compare and examine the effectiveness of different kernel density estimates for s...
A new approach for streamflow simulation using nonparametric methods was described in a recent publi...
Kernel density estimators are useful building blocks for empirical statistical modeling of precipita...
A data-driven bandwidth choice for a kernel density estimator called critical bandwidth is investiga...
We review the extensive recent literature on automatic, data-based selection of a global smoothing p...
Abstract. Some linkages between kernel and penalty methods of density estimation are explored. It is...
Semiparametric and nonparametric estimators are becoming indispensable tools in applied econometric...
In many fields of biosystems engineering, it is common to find works in which statistical informatio...
Second-order Gaussian kernels have been utilized to develop three algorithms that could automaticall...
We explore the aims of, and relationships between, various kernel-type regression estimators. To do ...
Recently, much progress has been made on understanding the bandwidth selection problem in kernel den...
[[abstract]]Variable (bandwidth) kernel density estimation (Abramson (1982, Ann. Statist., 10, 1217-...
Kernel smoothing refers to a general methodology for recovery of underlying structure in data sets. ...
AbstractWe develop mathematical models for high-dimensional binary distributions, and apply them to ...
Variable (bandwidth) kernel density estimation (Abramson (1982,Ann. Statist.,10, 1217–1223)) and a k...