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K. Durga Rao

Researcher at Bhabha Atomic Research Centre

Publications -  6
Citations -  477

K. Durga Rao is an academic researcher from Bhabha Atomic Research Centre. The author has contributed to research in topics: Uncertainty analysis & Sensitivity analysis. The author has an hindex of 6, co-authored 6 publications receiving 429 citations.

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Dynamic fault tree analysis using Monte Carlo simulation in probabilistic safety assessment

TL;DR: Monte Carlo simulation-based approach is used in this work to solve dynamic gates of Dynamic fault tree, which is a complex repairable system having tested and maintained spares and is in good agreement with those obtained using analytical approach.
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Quantification of epistemic and aleatory uncertainties in level-1 probabilistic safety assessment studies

TL;DR: A methodology based on two-phase Monte-Carlo simulation is presented for distinguishing both the kinds of uncertainty in the context of availability/reliability evaluation in level-1 PSA studies of NPP.
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Test interval optimization of safety systems of nuclear power plant using fuzzy-genetic approach

TL;DR: A solution to test interval optimization problem with uncertain parameters in the model with fuzzy-genetic approach is presented along with a case of application from a safety system of Indian pressurized heavy water reactor (PHWR).
Journal Article

A New Uncertainty Importance Measure in Fuzzy Reliability Analysis

TL;DR: In this paper, a method is proposed in the fuzzy framework to rank the components based on their uncertainty contribution to the over all uncertainty of system reliability, compared with probabilistic methods using a practical reliability problem in the literature.
Journal Article

Epistemic Uncertainty Propagation in Reliability Assessment of Complex Systems

TL;DR: In this article, the authors explored various uncertainty propagation methods used in availability assessment of complex engineering systems, including probabilistic (analytical and sampling) and fuzzy arithmetic approaches, Dempster-Shafer theory based approach is attempted to deal the same problem.