1978
DOI: 10.1016/0041-5553(78)90127-1
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The use of smoothing operators in difference schemes of a high order of accuracy

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Cited by 5 publications
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“…This is explained by the fact that the accuracy near the local extrema of the exact solution is reduced to the first order due to correction (1.6)-(1.8) of flux variables (1.5) used in the CABARET scheme. This shortcoming is inherent in many other higher order accurate schemes in which monotonicity [13][14][15] (or the TVD property [12,16]) is achieved via the minimax correction of the flux variables. A modified TVD scheme with the ENO property was proposed in [17] in order to overcome this shortcoming.…”
Section: Results Of Test Computationsmentioning
confidence: 99%
“…This is explained by the fact that the accuracy near the local extrema of the exact solution is reduced to the first order due to correction (1.6)-(1.8) of flux variables (1.5) used in the CABARET scheme. This shortcoming is inherent in many other higher order accurate schemes in which monotonicity [13][14][15] (or the TVD property [12,16]) is achieved via the minimax correction of the flux variables. A modified TVD scheme with the ENO property was proposed in [17] in order to overcome this shortcoming.…”
Section: Results Of Test Computationsmentioning
confidence: 99%