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Linear Wavelet-Based Estimators of Partial Derivatives of Multivariate Density Function for Stationary and Ergodic Continuous Time Processes. [PDF]

Entropy (Basel)
Didi S, Bouzebda S.
europepmc   +1 more source

Asymptotic normality of the kernel estimator of the recursive density under the censored \(\beta \)-mixing model

Mouhamed Mar, Saliou Diouf, El Hadji Dème   +2 more
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Incorporating Auxiliary Variables to Improve the Efficiency of Time-Varying Treatment Effect Estimation. [PDF]

J Am Stat Assoc
Shi J, Wu Z, Dempsey W.
europepmc   +1 more source

Estimation for time-varying coefficient smoothed quantile regression. [PDF]

J Appl Stat
Hu L, You J, Huang Q, Liu S.
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The Cox Model With Adaptive Fused Group Bridge Penalty to Incorporate Historical Data Into the Analysis of Clinical Trials With an Application to BMT CTN 1101. [PDF]

Stat Med
Fang X, Kim S, Martens MJ, Logan BR, Woo Ahn K.   +4 more
europepmc   +1 more source

Empirical Lossless Compression Bound of a Data Sequence. [PDF]

Entropy (Basel)
Li LM.
europepmc   +1 more source

A Robust Association Test Leveraging Unknown Genetic Interactions: Application to Cystic Fibrosis Lung Disease. [PDF]

Genet Epidemiol
Kim S, Lin YC, Strug LJ.
europepmc   +1 more source

ON ASYMPTOTICALLY NORMAL ESTIMATORS

, 1965
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GLOBAL ASYMPTOTIC NORMALITY

Statistics & Risk Modeling, 1983
The author generalizes an approximation theorem of \textit{R. Michel} and \textit{J. Pfanzagl} [Metrika 16, 188-205 (1970; Zbl 0218.62023)] for parametric families of probability measures. He proves that a uniform version of \textit{L. LeCam's} [Proc. 3rd Berkeley Sympos. math. Statist.
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Asymptotic Normality of Scaling Functions

SIAM Journal on Mathematical Analysis, 2004
The properties of probability measures are investigated. It is shown that if \(m\) is a probability measure on \(R\) with finite first moment, then the solution of the scaling equation \[ \phi (x) = \int_{R} \alpha \phi (\alpha x - y)\,dm(y),\quad x \in {\mathbb R} , \] is also a probability measure with the scale \(\alpha > 1\).
Goodman, Timothy, Chen, Louis H. Y., Lee, S. L.   +2 more
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