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- W984138889 abstract "Three-dimensional boundary layers are called quasi-two-dimensional, if the governing boundary-layer equations explicitly depend on two coordinates only. Accordingly, the three-dimensional stagnation-point flow, discussed in chapter 4, is called quasi-onedimensional because only one coordinate, that normal to the wall, appears in the governing equations (4.4), (4.7) and (4.9). Quasitwo-dimensional boundary-layers are present, for example, in planes of symmetry of flow past, for instance, bodies and infinite swept cylinders and wings. A well-known example of a plane-ofsymmetry flow is the quasi-one-dimensional flow along the line of attachment of an infinite swept cylinder or wing [10,16,18]. This attachment-line flow separates the flow on the upper surface from that on the lower surface, and may therefore be said to establish a dividing stream surface. The concept has been extended to finite attachment lines, then yielding quasi-two-dimensional solutions, [18,26,38,85,87]." @default.
- W984138889 created "2016-06-24" @default.
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- W984138889 date "1981-01-01" @default.
- W984138889 modified "2023-09-27" @default.
- W984138889 title "Quasi-Two-Dimensional Boundary Layers" @default.
- W984138889 doi "https://doi.org/10.1007/978-3-663-05276-0_5" @default.
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