2017
DOI: 10.1016/j.jcp.2017.06.044
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A general CFD framework for fault-resilient simulations based on multi-resolution information fusion

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Cited by 12 publications
(10 citation statements)
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References 23 publications
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“…Compared with CFD, the ANFIS prediction model had higher calculation accuracy under the verification by root-mean-square error (RMSE). Lee et al [18] proposed a CFD-based multi-resolution simulation framework to resolve multiscale problems. The approximation theory and domain decomposition were combined with statistical techniques, such as the co-kriging method, to predict the result.…”
Section: Intelligence In Fsi Simulationmentioning
confidence: 99%
“…Compared with CFD, the ANFIS prediction model had higher calculation accuracy under the verification by root-mean-square error (RMSE). Lee et al [18] proposed a CFD-based multi-resolution simulation framework to resolve multiscale problems. The approximation theory and domain decomposition were combined with statistical techniques, such as the co-kriging method, to predict the result.…”
Section: Intelligence In Fsi Simulationmentioning
confidence: 99%
“…Ongoing research is exploring a variety of other 2D interpolation schemes that may provide the patch‐edge values. In the scenario of very large‐scale computations of complex physics each patch may be allocated to each compute core (Lee et al 32 discussed fault tolerance with patches in exascale computation). Then the nearest‐neighbor linear interpolation is simple, gives acceptable basic accuracy (errors 𝒪(D2), Section 2.3) and has the advantage of minimizing interpatch/core communication.…”
Section: Stagger Patches Of Staggered Microcode In 2d Spacementioning
confidence: 99%
“…Later, the Cokriging method was extended to utilizing correlation between the same QoI from models with different fidelities [5][6][7][8]. This GP-based multi-fidelity method is very useful in scientific computing, because low-fidelity models, e.g., coarse-grained molecular dynamics [9,10], Reynoldsaverage Navier-Stokes equations [11,12], numerical simulations on coarse grids, are often used with high-fidelity models, e.g., molecular dynamics, full Navier-Stokes equations, numerical simulations on fine grids [13], in optimization, uncertainty quantification (UQ), control [14], variable-fidelity quantum mechanical calculations of bandgaps of solids [15], etc. In these tasks, the multi-fidelity method leverages low-fidelity models for speedup, while uses a high-fidelity model to establish accuracy and/or convergence guarantees.…”
Section: Introductionmentioning
confidence: 99%