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Nonparametric estimation of quantile density function
Computational Statistics and Data Analysis, 2012zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Pooja Soni, Isha Dewan, Kanchan Jain
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FUNCTIONAL ADDITIVE QUANTILE REGRESSION
Statistica Sinica, 2021Summary: We investigate a functional additive quantile regression that models the conditional quantile of a scalar response based on the nonparametric effects of a functional predictor. We model the nonparametric effects of the principal component scores as additive components, which are approximated by B-splines.
Zhang, Yingying +3 more
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Sketched quantile additive functional regression
Neurocomputing, 2021Abstract The quantile additive functional regression (QAFR) relates the response to the integral of F ( t , X ( t ) ) over t, where F is an unknown function and X ( t ) is the predictor in the form of a curve (function). This model incorporates functional linear quantile regression as a special case and the appearance of ...
Yingying Zhang, Heng Lian
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Pseudo-quantile functional data clustering
Journal of Multivariate Analysis, 2020This paper studies the problem of functional data clustering. Functional data are inherently infinite-dimensional, so classical clustering technique are not appropriate for them. A new approach for functional data clustering based on the concept of an asymetric norm is considered.
Joonpyo Kim, Hee-Seok Oh
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Estimation of quantile density function based on regression quantiles
Statistics & Probability Letters, 1995zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Dodge, Yadolah, Jurečková, Jana
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Statistical Modelling With Quantile Functions
Technometrics, 2001(2001). Statistical Modelling With Quantile Functions. Technometrics: Vol. 43, No. 4, pp. 488-489.
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Simultaneous Functional Quantile Regression
Statistica SinicaSummary: The conventional method for functional quantile regression (FQR) is to fit the regression model for each quantile of interest separately. Therefore, the slope function of the regression, as a bivariate function of time and quantile, is estimated as a univariate function of time for each fixed quantile. However, there are several limitations to
Hu, Boyi +4 more
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Risk preferences on the space of quantile functions
Mathematical Programming, 2013The recent authors' paper [SIAM J. Optim. 23, No. 1, 381--405 (2013; Zbl 1271.91051)] provided a unified approach to two very popular theories, the theory of expected utility and the dual utility theory, by using tools of modern convex analysis. The aim of the present paper is to continue along the theory of the previous paper to develop a quantile ...
Darinka Dentcheva, Andrzej Ruszczynski
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Evaluating the Quantile and Density Quantile Function
1989In this chapter (a) we start with the “pure” nonparametric, statistical model, (b) introduce smoothness conditions.
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