The Falkner–Skan flow of a viscoelastic fluid

Author:

Olagunju David O.

Publisher

Elsevier BV

Subject

Applied Mathematics,Mechanical Engineering,Mechanics of Materials

Reference15 articles.

1. The flow of a non-Newtonian liquid near a stagnation point;Srivastava;Z. Angew. Math. Phys.,1958

2. Flow of a particular class of non-Newtonian visco-elastic and visco-inelastic fluids near a stagnation point;Rajeswari;Z. Angew. Math. Phys.,1962

3. On a bounday layer theory for non-Newtonian fluids;Rajagopal;Lett. Appl. Sci. Eng.,1980

4. A note on the Falkner–Skan flows of a non-Newtonian fluid;Rajagopal;J. Non-Linear Mech.,1983

5. Elastico-viscous boundary layer flow;Beard;Proc. Cambridge Philos. Soc.,1964

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1. Entropy optimization of a FENE-P viscoelastic model: a numerically guided comprehensive analysis;Journal of Thermal Analysis and Calorimetry;2024-08-28

2. Falkner-Skan flow of nanofluid past a static wedge with partial slip conditions using different models;International Communications in Heat and Mass Transfer;2021-12

3. A numerical study on viscoelastic boundary layer on flat plate;Journal of the Brazilian Society of Mechanical Sciences and Engineering;2019-11-29

4. Chebyshev collocation computation of magneto-bioconvection nanofluid flow over a wedge with multiple slips and magnetic induction;Proceedings of the Institution of Mechanical Engineers, Part N: Journal of Nanomaterials, Nanoengineering and Nanosystems;2018-11-29

5. Non-Dimensional Optimization of Magnetohydrodynamic Falkner–Skan Fluid Flow;INAE Letters;2018-06-21

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