Results 221 to 230 of about 6,398 (252)
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Journal of Mathematical Sciences, 2021
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Siberian Mathematical Journal, 2000
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Vasil'ev, V. A., Koshkin, G. M.
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Vasil'ev, V. A., Koshkin, G. M.
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SSRN Electronic Journal, 2011
We propose a probability-integral-transformation-based estimator of multivariate densities. Given a sample of random vectors, we rst transform the data into their corresponding marginal distributions. We then estimate the density of the transformed data via the Exponential Series Estimator in Wu (2010).
Meng-Shiuh Chang, Ximing Wu
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We propose a probability-integral-transformation-based estimator of multivariate densities. Given a sample of random vectors, we rst transform the data into their corresponding marginal distributions. We then estimate the density of the transformed data via the Exponential Series Estimator in Wu (2010).
Meng-Shiuh Chang, Ximing Wu
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Nonparametric method for estimating spoken language sound multivariate probability density function
2008 Microwaves, Radar and Remote Sensing Symposium, 2008In the paper a new approach for estimating of the spoken language sound multivariate probability density is suggested. It is based on the use of a projection of a random process to the set of random variables, with the probability density defined as a product of two-dimensional densities.
Zanna M. Bokal, Rustem B. Sinitsyn
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A Note on Asymptotic Behavior of the Nonparametric Density Estimators in Multivariate Mixtures
Communications in Statistics - Theory and Methods, 2009The asymptotic behavior of the nonparametric density estimator has been given for a multivariate mixture model. It has been observed that the estimator is asymptotically normally distributed with bias of size h 2 and variance of size (nh)−1.
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Journal of Statistical Planning and Inference, 1981
Abstract Let f be a m-variate unknown density with respect to a σ-finite measure on Em, the m- dimensional Euclidean space, and let x=(x1,…,xm) and p=(p1,…,pm) be in Em, where p j≥0 are arbitrary integers. This paper exhibits kernel estimators of mixed partial derivatives f (p) (x)=(∂ p 1 +…+p m f ∂(x))/(∂x P1 1 …∂x
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Abstract Let f be a m-variate unknown density with respect to a σ-finite measure on Em, the m- dimensional Euclidean space, and let x=(x1,…,xm) and p=(p1,…,pm) be in Em, where p j≥0 are arbitrary integers. This paper exhibits kernel estimators of mixed partial derivatives f (p) (x)=(∂ p 1 +…+p m f ∂(x))/(∂x P1 1 …∂x
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Computational Statistics
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Shirin Nezampour +3 more
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Shirin Nezampour +3 more
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Central limit theorem for square error of multivariate nonparametric box spline density estimators
Applicationes Mathematicae, 2001Summary: We prove the central limit theorem for the integrated square error of multivariate box-spline density estimators.
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Nonparametric Probability Density Estimation: I. A Summary of Available Methods
Technometrics, 1972Edward J Wegman
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Density Distillation for Fast Nonparametric Density Estimation
IEEE Transactions on Neural Networks and Learning Systems, 2023Bopeng Fang, Shifeng Chen
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