1995
DOI: 10.1006/jcph.1995.1051
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A Deterministic Vortex Sheet Method for Boundary Layer Flow

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Cited by 34 publications
(19 citation statements)
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“…This is most directly smoothed (see [15]) by introducing an additive smoothing parameter, δ II , into the denominator of the integrand of (17). This approach will serve our present purpose, although a more rigorous treatment of smoothing is available for this m II case (see [4]), which is achieved by convolving the integrand of (17) with a smoothing kernel [3]. The logarithmic edge singularity of (19) is a result of the partitioning of the vortex sheet (an equivalent smooth contiguous sheet does not admit this singularity).…”
Section: Singularitymentioning
confidence: 99%
“…This is most directly smoothed (see [15]) by introducing an additive smoothing parameter, δ II , into the denominator of the integrand of (17). This approach will serve our present purpose, although a more rigorous treatment of smoothing is available for this m II case (see [4]), which is achieved by convolving the integrand of (17) with a smoothing kernel [3]. The logarithmic edge singularity of (19) is a result of the partitioning of the vortex sheet (an equivalent smooth contiguous sheet does not admit this singularity).…”
Section: Singularitymentioning
confidence: 99%
“…This represents a stochastic model of Browian motion (a random walk model). There are deterministic methods of modelling such diffusion, and these are numerically more accurate (see, for example, Fishelov, 1990;Bernard, 1995).…”
Section: Splitting Strategymentioning
confidence: 99%
“…However, proposition 5 can be extended to the case of impulse fields which are initially orthogonal to level sets of a given function but vary along these level sets.…”
Section: Orthogonal Surfacesmentioning
confidence: 99%