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- W3163366612 abstract "In this paper we intend to optimize dispersion error of a pentadiagonal compact scheme with a seven point stencil. To achieve this goal we use maximum error norm as objective function. Order of accuracy of optimized schemes are sixth and they have various error thresholds to limit maximum error norm. By solving nonlinear Euler equation for propagation of entropy waves, we investigated effect of optimization error threshold on performance of optimized schemes at different length scales. Results of experiments show there is a direct relation between reduction of error threshold and schemes accuracy at larger scales." @default.
- W3163366612 created "2021-05-24" @default.
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- W3163366612 date "2018-03-11" @default.
- W3163366612 modified "2023-09-26" @default.
- W3163366612 title "Solving Non-linear Equations by Six-order Compact Finite Difference Schemes Optimized by Maximum Error Norm" @default.
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