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Quantification of Numerical Uncertainty via Nonlinear Dynamical ApproachMotivations

(Ensure a Higher Level of Confidence in the Predictability & Reliability of Numerical Simulation for Multiscale Complex Nonlinear Fluid Problems)

- The last two decades have been an era when computation is ahead of analysis & when very large
scale practical computations are increasingly used in poorly understood multiscale complex
nonlinear physical problems & non-traditional fields (Especially when computations offer the ONLY way of
generating this type of data limited simulations).
- At present some of the numerical uncertainties can be explained and minimized by traditional
numerical analysis and standard CFD practices. However, such practices, usually based on
linearized analysis, MIGHT NOT be sufficient for strongly nonlinear and/or stiff problems.
- We need a good understanding of the nonlinear behavior of numerical schemes being used as an
integral part of code verification, validation and certification.
Document ID
20230002503
Acquisition Source
Ames Research Center
Document Type
Presentation
Authors
H.C. Yee
(Ames Research Center Mountain View, California, United States)
B. Sjogreen
(Lawrence Livermore National Laboratory Livermore, California, United States)
D.V. Kotov
C-W Shu
W. Wang
A.A. Wrang
A. Kritsuk
Date Acquired
February 23, 2023
Subject Category
Numerical Analysis
Meeting Information
Meeting: SIAM Conference on Computational Science and Engineering (CSE23)
Location: Amsterdam
Country: NL
Start Date: February 26, 2023
End Date: March 3, 2023
Sponsors: Society for Industrial and Applied Mathematics
Funding Number(s)
WBS: 106148.03.01.01
Distribution Limits
Public
Copyright
Portions of document may include copyright protected material.
Technical Review
NASA Peer Committee
Keywords
HEC
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