R
Rahul Mukerjee
Researcher at Indian Institute of Management Calcutta
Publications - 209
Citations - 3699
Rahul Mukerjee is an academic researcher from Indian Institute of Management Calcutta. The author has contributed to research in topics: Frequentist inference & Prior probability. The author has an hindex of 30, co-authored 206 publications receiving 3507 citations. Previous affiliations of Rahul Mukerjee include Siemens & Chiba University.
Papers
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A connection between uniformity and aberration in regular fractions of two-level factorials
Kai-Tai Fang,Rahul Mukerjee +1 more
TL;DR: In this paper, the centred L2-discrepancy measure for uniformity in terms of the word-length pattern has been shown to be related to minimum aberration.
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Frequentist validity of posterior quantiles in the presence of a nuisance parameter : higher order asymptotics
Rahul Mukerjee,Dipak K. Dey +1 more
TL;DR: In this paper, the authors proposed to make the best choice of the prior on θ by matching the posterior and frequentist coverage probabilities up to o(n -1 ) of posterior quantiles of θ 1 treating θ 2 as a nuisance parameter.
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Second-order probability matching priors
Rahul Mukerjee,Malay Ghosh +1 more
TL;DR: In this paper, the authors consider priors obtained by ensuring approximate frequentist validity of posterior quantiles and the posterior distribution function, and show that, at the second order of approximation, the two approaches do not necessarily lead to identical conclusions.
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Construction of orthogonal and nearly orthogonal Latin hypercubes
TL;DR: It is shown that the large Latinhypercube inherits the exact or near orthogonality of the small Latin hypercube, so effort for searching for large Latin hypercubes can be focussed on finding small Latinhypercubes with the same property.
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On the existence of saturated and nearly saturated asymmetrical orthogonal arrays
Rahul Mukerjee,C. F. Jeff Wu +1 more
TL;DR: In this paper, a combinatorial condition necessary for the existence of a saturated asymmetric orthogonal array of strength 2 was developed, which limits the choice of integral solutions to the system of equations in the Bose-Bush approach.