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- W2064088286 abstract "A technique is described for the numerical solution of non-axisymmetric flow problems posed in cylindrical coordinates when the z-axis is included in the flowfield. The highlight of the technique is the manner in which the singularities at the centerline are handled. Specifically, the governing flowfield equations at r = 0 are put in a special form by applying L'Hospital's Rule. The required radial derivatives are evaluated using a one-sided, second-order accurate, first-difference. This leads to a smooth, convergent calculation of the flow-field at the centerline. This appears to be the first generally applicable numerical method for avoiding coordinate system singularites in the context of a finite-difference scheme, and could have application to many non-axisymmetric flows. The technique is illustrated by specific results for the time-dependent flowfield inside an internal combustion engine." @default.
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- W2064088286 date "1979-03-01" @default.
- W2064088286 modified "2023-10-10" @default.
- W2064088286 title "A computational fluid dynamic technique valid at the centerline for non-axisymmetric problems in cylindrical coordinates" @default.
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- W2064088286 doi "https://doi.org/10.1016/0021-9991(79)90120-7" @default.
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