J
Jimut Bahan Chakrabarty
Researcher at Indian Institute of Management Kozhikode
Publications - 8
Citations - 42
Jimut Bahan Chakrabarty is an academic researcher from Indian Institute of Management Kozhikode. The author has contributed to research in topics: Warranty & K-distribution. The author has an hindex of 3, co-authored 7 publications receiving 18 citations.
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Key performance indicators for factor score based ranking in One Day International cricket
TL;DR: In this article, the authors used a dynamic rather than a static approach of generating factor scores through the factor analysis approach, on a match-by-match basis, to rank batsmen and bowlers who have played One Day International (ODI) cricket during the calendar year 2015.
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Optimum life test plan for Type-I hybrid censored Weibull distributed products sold under general rebate warranty
TL;DR: A decision model is developed to determine the optimal life testing plan (LTP) by minimising the relevant costs involved for non-repairable products sold under the general rebate warranty by considering both producer's and consumer's risk and suitable analysis techniques.
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Compounded inverse Weibull distributions: Properties, inference and applications
TL;DR: Two probability distributions are analyzed which are formed by compounding inverse Weibull with zero-truncated Poisson and geometric distributions and are found to exhibit both monotone and non-monotone failure rates.
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Optimum reliability acceptance sampling plan using Type-I generalized hybrid censoring scheme for products under warranty
TL;DR: The research presents an approach for designing optimal RASPs using Type-I generalized hybrid censoring, which formulates optimum life test sampling plans by minimizing the average aggregate costs involved, which makes it valuable in dealing with real-life problems pertaining to product quality management.
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Compounded generalized Weibull distributions - A unified approach
TL;DR: In this article, a unified approach to study a family of lifetime distributions of a system consisting of random number of components in series and in parallel was proposed, based on Chowdhury's analysis.