What is it about?

Uncertainty treatment is a popular tendency for model updating to extend this campaign from the deterministic sense to the stochastic sense. This work proposes a novel uncertainty quantification metric based on the Bhattacharyya distance with the purpose to capture more uncertainty information. An excited advantage of the Bhattacharyya distance is demonstrated when solving the well-known NASA Langley Uncertainty Quantification Challenge problem.

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Why is it important?

An impressive feature of this work is that the Bhattacharyya distance metric can be conveniently embedded into a Bayesian updating frame similar to the deterministic updating. We only need to replace the typical Euclidian distance using the novel Bhattacharyya distance within this framework, and then a completely different result is achieved with more comprehensive uncertainty treatment.

Perspectives

The Bhattacharyya distance is designed as a universal tool for uncertainty treatment. It promotes the transformation from deterministic methodologies to stochastic methodologies in not only model updating, but also other issues such as sensitivity analysis, reliability analysis, and robust design in Computational Engineering Mechanics.

Dr. Sifeng BI
Leibniz Universität Hannover

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This page is a summary of: The role of the Bhattacharyya distance in stochastic model updating, Mechanical Systems and Signal Processing, February 2019, Elsevier,
DOI: 10.1016/j.ymssp.2018.08.017.
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