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- W2065780719 abstract "In this manuscript a taxonomy of potential/complex-lamellar decompositions will be developed for describing the flow of an incompressible viscous fluid. Since these decompositions are not unique, they are best defined by their governing equations and not by their individual components. Within this framework we will construct a number of decompositions, both classical and contemporary, inviscid and viscous. Finally, we will use these results to derive the conditions under which an unsteady flow is circulation preserving. First, using a decomposition based on the Lighthill–Darwin–Hawthorne drift function, we will show that a flow ceases to be circulation preserving when the cross product of its circulation and drift function gradients are not harmonic. Then we will show that an unsteady flow can be circulation preserving only when it is an irrotational one as well." @default.
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- W2065780719 date "1997-08-01" @default.
- W2065780719 modified "2023-09-26" @default.
- W2065780719 title "Potential/complex-lamellar descriptions of incompressible viscous flow" @default.
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- W2065780719 doi "https://doi.org/10.1063/1.869348" @default.
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