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- W4280491675 abstract "The flow between two divergent plane walls with a source at the vertex (Jeffery–Hamel flow) of a shear-thinning fluid, that mimics the response of a class of seemingly viscoplastic materials, is studied. The semi-inverse approach is used to obtain the governing equations for the velocity profile. The third-order non-linear ordinary differential equation governing the flow is solved numerically, and the effects of the material moduli that characterize the fluid, the angle between plane walls, and the inertial term, on the velocity are reported and discussed. Results show that there is a critical angle beyond which flow reversal occurs, and the number and angular extent of inflow regions varies based on the material moduli and the inertial term. • The Jeffery–Hamel flow of a shear-thinning fluid that mimics viscoplastic materials is studied. • Governing equations for the velocity profile are obtained using the semi-inverse approach and solved numerically. • Effects of the material moduli, the angle between the plane walls, and the inertial term on the velocity are analyzed. • Variation of material moduli led to the appearance of flow reversal regions whose number and angular extent changed. • Variation of angle showed a critical angle at which flow reversal takes place." @default.
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- W4280491675 date "2022-09-01" @default.
- W4280491675 modified "2023-10-01" @default.
- W4280491675 title "Jeffery–Hamel flow of a shear-thinning fluid that mimics the response of viscoplastic materials" @default.
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- W4280491675 doi "https://doi.org/10.1016/j.ijnonlinmec.2022.104084" @default.
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