A hybrid method of the sequential Monte Carlo and the Edgeworth expansion for computation of very small p-values in permutation tests. [PDF]
Yang JJ, Trucco EM, Buu A.
europepmc +1 more source
Edgeworth Expansions for Integrals of Smooth Functions
Let $X_1, X_2,\cdots$ be a sequence of independent, identically distributed random variables with $E(X_1) = 0, E(X_1^2) = 1$, and $E(X_1^4) < \infty$, and for $n = 1,2,\cdots$ let $P_n$ be the distribution of $n^-\frac{1}{2} \sum^n_{i=1} X_i$. If $f$ is a function with bounded uniformly continuous derivative of order 4, then $\int f dP_n$ has an ...
openaire +3 more sources
From Rényi Entropy Power to Information Scan of Quantum States. [PDF]
Jizba P, Dunningham J, Prokš M.
europepmc +1 more source
The Residual ISI for Which the Convolutional Noise Probability Density Function Associated with the Blind Adaptive Deconvolution Problem Turns Approximately Gaussian. [PDF]
Pinchas M.
europepmc +1 more source
Evaluating the potential for respiratory metagenomics to improve treatment of secondary infection and detection of nosocomial transmission on expanded COVID-19 intensive care units. [PDF]
Charalampous T +22 more
europepmc +1 more source
Edgeworth expansion on n-spheres and Jacobi hypergroups
This paper is devoted to an associated Edgeworth expansion with respect to the total variation norm. This strong type of convergence is different from the classical case.
Gyula Pap, Michael Voit
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Translational Research in the Time of COVID-19-Dissolving Boundaries. [PDF]
Edgeworth JD +17 more
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Global patterns of antigen receptor repertoire disruption across adaptive immune compartments in COVID-19. [PDF]
Joseph M +40 more
europepmc +1 more source
Edgeworth expansion on Wiener chaos
Consider F an element of the p-th Wiener chaos Wp, and denote by P F its law. For a positive integer m, let γ F,m be the Radon measure with densitywhere H k is the k-th Hermite polynomial.
Mansanarez, Paul +2 more
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