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David Azriel

Researcher at Technion – Israel Institute of Technology

Publications -  38
Citations -  340

David Azriel is an academic researcher from Technion – Israel Institute of Technology. The author has contributed to research in topics: Covariate & Regression analysis. The author has an hindex of 11, co-authored 30 publications receiving 266 citations. Previous affiliations of David Azriel include Hebrew University of Jerusalem & University of Pennsylvania.

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The treatment versus experimentation dilemma in dose-finding studies

TL;DR: In this article, a randomized design that assigns the MTD with probability that approaches one as the size of the experiment goes to infinity and estimates the maximum tolerated dose (MTD) consistently was proposed.
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The Empirical Distribution of a Large Number of Correlated Normal Variables.

TL;DR: This work provides a necessary and sufficient condition for convergence of the empirical cumulative distribution function (ecdf) of standard normal random variables under arbitrary correlation, and shows that the ecdf limit is a random, possible infinite, mixture of normal distribution functions that depends on a number of latent variables and can serve as an asymptotic approximation to the ecDF in high dimensions.
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Dose-finding designs: the role of convergence properties.

TL;DR: It is suggested that examination of convergence is a necessary quality check for dose-finding designs, and a new convergence proof for a nonparametric family of methods called “interval designs,” under certain conditions on the toxicity-frequency function F.
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Nearly random designs with greatly improved balance

TL;DR: GreedyExperimentalDesign as mentioned in this paper is an experimental design procedure that divides a set of experimental units into two groups so that the two groups are balanced on a prespecified set of covariates and being almost as random as complete randomization.
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Semi-Supervised Linear Regression

TL;DR: In this article, the authors study a regression problem where for some part of the data, the label variable (Y) and the predictors (X ) are observed, while for other part, the predicted variables are not observed.