Academic literature on the topic 'Epanechnikov kernel'

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Journal articles on the topic "Epanechnikov kernel"

1

Mesquita, D. P. P., J. P. P. Gomes, and A. H. Souza Junior. "Epanechnikov kernel for incomplete data." Electronics Letters 53, no. 21 (2017): 1408–10. http://dx.doi.org/10.1049/el.2017.0507.

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2

Chu, Chi-Yang, Daniel J. Henderson, and Christopher F. Parmeter. "On discrete Epanechnikov kernel functions." Computational Statistics & Data Analysis 116 (December 2017): 79–105. http://dx.doi.org/10.1016/j.csda.2017.07.003.

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3

Du, Xiang Ran, Hai Tao Liu, and Min Zhang. "Comparative Analysis on Kernel Based Probability Density Estimation." Applied Mechanics and Materials 543-547 (March 2014): 1655–58. http://dx.doi.org/10.4028/www.scientific.net/amm.543-547.1655.

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In this paper, we compare the estimation performances of 7 different kernels (i.e., Uniform, Triangular, Epanechnikov, Biweight, Triweight, Cosine and Gaussian) when using them to conduct the probability density estimation with Parzen window method. We firstly analyze the efficiencies of these 7 kernels and then compare their estimation errors measured by mean squared error (MSE). The theoretical analysis and the experimental comparisons show that the mostly-used Gaussian kernel is not the best choice for the probability density estimation, of which the efficiency is low and estimation error is high. The derived conclusions give some guidelines for the selection of kernel in the practical application of probability density estimation.
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Karczewski, Maciej, and Andrzej Michalski. "The study and comparison of one-dimensional kernel estimators – a new approach. Part 2. A hydrology case study." ITM Web of Conferences 23 (2018): 00018. http://dx.doi.org/10.1051/itmconf/20182300018.

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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 algorithm for the selection of locally most effective kernel estimators.
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IVAN, KOMANG CANDRA, I. WAYAN SUMARJAYA, and MADE SUSILAWATI. "ANALISIS MODEL REGRESI NONPARAMETRIK SIRKULAR-LINEAR BERGANDA." E-Jurnal Matematika 5, no. 2 (2016): 52. http://dx.doi.org/10.24843/mtk.2016.v05.i02.p121.

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Circular data are data which the value in form of vector is circular data. Statistic analysis that is used in analyzing circular data is circular statistics analysis. In regression analysis, if any of predictor or response variables or both are circular then the regression analysis used is called circular regression analysis. Observation data in circular statistic which use direction and time units usually don’t satisfy all of the parametric assumptions, thus making nonparametric regression as a good solution. Nonparametric regression function estimation is using epanechnikov kernel estimator for the linier variables and von Mises kernel estimator for the circular variable. This study showed that the result of circular analysis by using circular descriptive statistic is better than common statistic. Multiple circular-linier nonparametric regressions with Epanechnikov and von Mises kernel estimator didn’t create estimation model explicitly as parametric regression does, but create estimation from its observation knots instead.
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6

Yu, Liang-ju, Gen-ke Yang, and Yue Chen. "Improved Independent Component Analysis Based on Epanechnikov Kernel Function." International Journal of Control and Automation 9, no. 7 (2016): 147–58. http://dx.doi.org/10.14257/ijca.2016.9.7.14.

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7

Kalita, Jumi, and Pranita Sarmah. "Application of Epanechnikov kernel smoothing technique in disability data." International Journal of Intelligent Systems Design and Computing 1, no. 1/2 (2017): 198. http://dx.doi.org/10.1504/ijisdc.2017.082874.

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Kalita, Jumi, and Pranita Sarmah. "Application of Epanechnikov kernel smoothing technique in disability data." International Journal of Intelligent Systems Design and Computing 1, no. 1/2 (2017): 198. http://dx.doi.org/10.1504/ijisdc.2017.10003810.

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9

Czesak, Barbara, Renata Różycka-Czas, Tomasz Salata, Robert Dixon-Gough, and Józef Hernik. "Determining the Intangible: Detecting Land Abandonment at Local Scale." Remote Sensing 13, no. 6 (2021): 1166. http://dx.doi.org/10.3390/rs13061166.

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Precisely determining agricultural land abandonment (ALA) in an area is still difficult, even with recent progress in data collection and analysis. It is especially difficult in fragmented areas that need more tailor-made methods. The aim of this research was to determine ALA using airborne laser scanning (ALS) data, which are available in Poland with 4 to 6 points per square metre resolution. ALS data were processed into heat maps and modified with chosen kernel functions: triweight and Epanechnikov. The results of ALS data processing were compared to the control method, i.e., visual interpretation of an orthophotomap. This study shows that ALS data modelled with kernel functions allow for a good identification of ALA. The accuracy of results shows 82% concordance as compared to the control method. When comparing triweight and Epanechnikov functions, higher accuracy was achieved when using the triweight function. The research shows that ALS data processing is a promising method of detection of ALA and could provide an alternative to well-known methods such as the analysis of satellite images.
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10

Karczewski, Maciej, and Andrzej Michalski. "The study and comparison of one-dimensional kernel estimators – a new approach. Part 1. Theory and methods." ITM Web of Conferences 23 (2018): 00017. http://dx.doi.org/10.1051/itmconf/20182300017.

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In this article we compare and examine the effectiveness of different kernel density estimates for some experimental data. For a given random sample X1, X2, …, Xn we present eight kernel estimators fn of the density function f with the Gaussian kernel and with the kernel given by Epanechnikov [1] using several methods: Silverman’s rule of thumb, the Sheather–Jones method, cross-validation methods, and other better-known plug-in methods [2–5]. To assess the effectiveness of the considered estimators and their similarity, we applied a distance measure for measurable and integrable functions [6]. All numerical calculations were performed for a set of experimental data recording groundwater level at a land reclamation facility (cf. [7–8]). The goal of the paper is to present a method that allows the study of local properties of the examined kernel estimators.
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