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NONPARAMETRIC AUTOCOVARIANCE FUNCTION ESTIMATION
Australian Journal of Statistics, 1997SummaryNonparametric estimators of autocovariance functions for non‐stationary time series are developed. The estimators are based on straightforward nonparametric mean function estimation ideas and allow use of any linear smoother (e.g. smoothing spline, local polynomial).
Hyndman, R. J., Wand, M. P.
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Nonparametric e-Mixture Estimation
Neural Computation, 2016This study considers the common situation in data analysis when there are few observations of the distribution of interest or the target distribution, while abundant observations are available from auxiliary distributions. In this situation, it is natural to compensate for the lack of data from the target distribution by using data sets from these ...
Takano, Ken +3 more
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Nonparametric Bayesian Interval Estimation
Biometrika, 1979SUMMARY Bayesian confidence bands for a distribution function are converted into confidence intervals for specified population quantiles and also for the mean. Bayesian tolerance limits are similarly constructed.
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Nonparametric Curve Estimation
2016This chapter provides an introduction to nonparametric estimations of densities and regression functions by the kernel method.
Rabi Bhattacharya +2 more
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Nonparametric Geostatistical Estimation
1981The reader will probably have seen no necessary connection between the contents of Chapters 2 and 3. Nevertheless, most of the nonparametric principles and methods introduced in Chapter 3 may be used to ease the constraints imposed on geostatistical techniques by assumptions of distribution and spatial homogeneity.
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Kernel Nonparametric Estimation
2008Some regression models are fully parametric in that both the regression function and the error term distribution are parametrically specified, whereas some are semiparametric in the sense that only the regression function is parametrically specified—LSE is semiparametric in this sense.
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Nonparametric Curve Estimation
2004In this Chapter we discuss nonparametric estimation of probability density functions and regression functions which we refer to as curveestimation or smoothing.
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