
handle: 10919/75285
AbstractInference problems in dynamically data-driven application systems use physical measurements along with a physical model to estimate the parameters or state of a physical system. Errors in measurements and uncertainties in the model lead to inaccurate inference results. This work develops a methodology to estimate the impact of various errors on the variational solution of a DDDAS inference problem. The methodology is based on models described by ordinary differential equations, and use first-order and second-order adjoint methodologies. Numerical experiments with the heat equation illustrate the use of the proposed error estimation machin- ery.
Inverse problems, Technology, DDDAS, ADJOINT SENSITIVITY-ANALYSIS, a posteriori error, MESH REFINEMENT, VARIATIONAL DATA ASSIMILATION, sensitivity analysis, Computer Science, Theory & Methods, Computer Science, PARTIAL-DIFFERENTIAL-EQUATIONS, data assimilation
Inverse problems, Technology, DDDAS, ADJOINT SENSITIVITY-ANALYSIS, a posteriori error, MESH REFINEMENT, VARIATIONAL DATA ASSIMILATION, sensitivity analysis, Computer Science, Theory & Methods, Computer Science, PARTIAL-DIFFERENTIAL-EQUATIONS, data assimilation
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