activity
20062017
most citedMultivariate saddlepoint approximations in tail probability and conditional inference

14 citations · 26 across the 7 of their papers we have counts for

collaborators

7 papers

math.ST2017

On the validity of the formal Edgeworth expansion for posterior densities

John E. Kolassa, Todd A. Kuffner

We consider a fundamental open problem in parametric Bayesian theory, namely the validity of the formal Edgeworth expansion of the posterior density. While the study of valid asymp…

stat.ME2017★ 2 cited

Moments and Cumulants of The Two-Stage Mann-Whitney Statistic

Dewei Zhong, John Kolassa

This paper illustrates how to calculate the moments and cumulants of the two-stage Mann-Whitney statistic. These results may be used to calculate the asymptotic critical values of…

math.ST2012★ 5 cited

Saddlepoint approximations for likelihood ratio like statistics with applications to permutation tests

John Kolassa, John Robinson

We obtain two theorems extending the use of a saddlepoint approximation to multiparameter problems for likelihood ratio-like statistics which allow their use in permutation and ran…

math.ST2010★ 14 cited

Multivariate saddlepoint approximations in tail probability and conditional inference

John Kolassa, Jixin Li

We extend known saddlepoint tail probability approximations to multivariate cases, including multivariate conditional cases. Our approximation applies to both continuous and lattic…

stat.CO2008★ 1 cited

A practical procedure to find matching priors for frequentist inference

Juan Zhang, John E. Kolassa

In the manuscript, we present a practical way to find the matching priors proposed by Welch & Peers (1963) and Peers (1965). We investigate the use of saddlepoint approximations co…

stat.ME2007★ 2 cited

A comparison of the accuracy of saddlepoint conditional cumulative distribution function approximations

Juan Zhang, John E. Kolassa

Consider a model parameterized by a scalar parameter of interest and a nuisance parameter vector. Inference about the parameter of interest may be based on the signed root of the l…