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- W2046347815 abstract "Viscoelastic flow problems are singular in Weissenberg number whenever the stress for the corresponding Newtonian flow becomes infinite at a boundary point (a re-entrant corner, for example); this is the apparent reason that the critical Weissenberg number in numerical computation decreases with increasing refinement for sufficiently fine meshes. The explicit form of the singularity for the second order fluid shows that viscoelastic stresses reach physically-unrealistic values over length scales at which the continuum hypothesis remains valid, and non-integrable stresses can result. The present study points to the need for new formulations (constitutive models and/or boundary conditions) for the description of viscoelastic flows near boundary discontinuities." @default.
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- W2046347815 date "1987-01-01" @default.
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- W2046347815 title "Implications of boundary singularities in complex geometries" @default.
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