38th Fluid Dynamics Conference and Exhibit 2008
DOI: 10.2514/6.2008-4059
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High Order Conservative Differencing for Viscous Terms and the Application to Vortex-Induced Vibration Flows

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Cited by 45 publications
(63 citation statements)
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“…However, most efforts, including many in the references mentioned above, mainly focus on the inviscid terms to resolve discontinuities and small scale structures. In order to supplement 5th-order WENO scheme with high-order viscous formula, Shen et al [101] developed a 4th-order conservative scheme with the stencil less than that of the WENO scheme. Deng [10] listed some viscous derivative and interpolation formulas for WCNSs.…”
Section: High-order and High Accurate Cfd Methods For Complex Grid Prmentioning
confidence: 99%
“…However, most efforts, including many in the references mentioned above, mainly focus on the inviscid terms to resolve discontinuities and small scale structures. In order to supplement 5th-order WENO scheme with high-order viscous formula, Shen et al [101] developed a 4th-order conservative scheme with the stencil less than that of the WENO scheme. Deng [10] listed some viscous derivative and interpolation formulas for WCNSs.…”
Section: High-order and High Accurate Cfd Methods For Complex Grid Prmentioning
confidence: 99%
“…Other restrictions on the equations include the constant specific heats and the Sutherland viscosity law. To get rid of the numerical dissipation as far as possible, we use the 5 th order WENO scheme [16] for the inviscid terms combined with 4 th order central differencing [17] for the viscous terms is employed. Second-order accuracy is obtained in the temporal discretization via dual-time stepping with sub-iterative procedure.…”
Section: Methodsmentioning
confidence: 99%
“…(22) is a central differencing. For example, in this paper, (m, n) = (À2, 1), (r, s) = (À3, 2), and (p, q) = (À2, 2) are used, and they give [45] …”
Section: The 4th-order Schemes For Viscous Terms [45]mentioning
confidence: 99%
“…(23) can be approximated with the accuracy order not lower than 4th order, the Taylor expansion analysis of (22) and (23) will give the following relation [45] 1…”
Section: The 4th-order Schemes For Viscous Terms [45]mentioning
confidence: 99%
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