Development, Sensitivity Analysis, and Uncertainty Quantification of High-fidelity Arctic Sea Ice Models

Development, Sensitivity Analysis, and Uncertainty Quantification of High-fidelity Arctic Sea Ice Models
Author :
Publisher :
Total Pages : 68
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ISBN-10 : OCLC:727182424
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Book Synopsis Development, Sensitivity Analysis, and Uncertainty Quantification of High-fidelity Arctic Sea Ice Models by :

Download or read book Development, Sensitivity Analysis, and Uncertainty Quantification of High-fidelity Arctic Sea Ice Models written by and published by . This book was released on 2010 with total page 68 pages. Available in PDF, EPUB and Kindle. Book excerpt: Arctic sea ice is an important component of the global climate system and due to feedback effects the Arctic ice cover is changing rapidly. Predictive mathematical models are of paramount importance for accurate estimates of the future ice trajectory. However, the sea ice components of Global Climate Models (GCMs) vary significantly in their prediction of the future state of Arctic sea ice and have generally underestimated the rate of decline in minimum sea ice extent seen over the past thirty years. One of the contributing factors to this variability is the sensitivity of the sea ice to model physical parameters. A new sea ice model that has the potential to improve sea ice predictions incorporates an anisotropic elastic-decohesive rheology and dynamics solved using the material-point method (MPM), which combines Lagrangian particles for advection with a background grid for gradient computations. We evaluate the variability of the Los Alamos National Laboratory CICE code and the MPM sea ice code for a single year simulation of the Arctic basin using consistent ocean and atmospheric forcing. Sensitivities of ice volume, ice area, ice extent, root mean square (RMS) ice speed, central Arctic ice thickness, and central Arctic ice speed with respect to ten different dynamic and thermodynamic parameters are evaluated both individually and in combination using the Design Analysis Kit for Optimization and Terascale Applications (DAKOTA). We find similar responses for the two codes and some interesting seasonal variability in the strength of the parameters on the solution.


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