1983
DOI: 10.2514/3.8174
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Efficient computation of volume in flow predictions

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Cited by 49 publications
(5 citation statements)
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“…In the three-dimensional case special care is required for the determination of the swept volumes since edges of CV surfaces can turn. Thus a segmentation into six tetrahedra possessing the same diagonal (Kordulla and Vinokur, 1983) is absolutely necessary in order to guarantee the correct prediction of the swept volumes.…”
Section: Numerical Methodology For Each Specific Fieldmentioning
confidence: 99%
“…In the three-dimensional case special care is required for the determination of the swept volumes since edges of CV surfaces can turn. Thus a segmentation into six tetrahedra possessing the same diagonal (Kordulla and Vinokur, 1983) is absolutely necessary in order to guarantee the correct prediction of the swept volumes.…”
Section: Numerical Methodology For Each Specific Fieldmentioning
confidence: 99%
“…The volume is the dependent on which diagonal is based on each face, since the diagonal of four non-planar points do not intersect. Kordulla and Vinokur method [18] had been used here to calculate cell volume. A system of ordinary differential equations can be obtained by applying Eq.…”
Section: Finite Volume Methodsmentioning
confidence: 99%
“…The error is thus a function of the chosen method for evaluating the volume of a computational cells because the volume of a cell with non‐planar faces is a non‐unique quantity (see e.g. ). In O pen FOAM , the volume error depicted in Figure leads to an equal change in the total volume of the computational domain.…”
Section: Test Casesmentioning
confidence: 99%