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Ronald L. Iman

Researcher at Sandia National Laboratories

Publications -  49
Citations -  10025

Ronald L. Iman is an academic researcher from Sandia National Laboratories. The author has contributed to research in topics: Latin hypercube sampling & Uncertainty analysis. The author has an hindex of 24, co-authored 49 publications receiving 9609 citations. Previous affiliations of Ronald L. Iman include Texas Tech University.

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Rank Transformations as a Bridge between Parametric and Nonparametric Statistics

TL;DR: Rank as mentioned in this paper is a nonparametric procedure that is applied to the ranks of the data instead of to the data themselves, and it can be viewed as a useful tool for developing non-parametric procedures to solve new problems.
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A distribution-free approach to inducing rank correlation among input variables

TL;DR: In this article, a method for inducing a desired rank correlation matrix on a multivariate input random variable for use in a simulation study is introduced, which preserves the exact form of the marginal distributions on the input variables, and may be used with any type of sampling scheme for which correlation of input variables is a meaningful concept.
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Approximations of the critical region of the fbietkan statistic

TL;DR: In this paper, the authors compare two new approximations with the usual x2 and F large sample approximings for the one-way Kruskal-Wallis test statistic.
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Small sample sensitivity analysis techniques for computer models.with an application to risk assessment

TL;DR: In this paper, Latin hypercube sampling has been shown to work well on this type of problem, and a judicious selection procedure for the choic of values of input variables is required, a variety of situations require that decisions and judgments be made in the face of uncertainty.
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An Investigation of Uncertainty and Sensitivity Analysis Techniques for Computer Models

TL;DR: This study investigates the applicability of three widely used techniques to three computer models having large uncertainties and varying degrees of complexity in order to highlight some of the problem areas that must be addressed in actual applications.