Magneto hydrodynamic boundary layer flow of ternary hybrid nano-fluid ($${{\text{TiO}}}_{2}- {{\text{SiO}}}_{2, }- {{\text{Al}}}_{2}{{\text{O}}}_{3}/{{\text{H}}}_{2}{\text{O}}-{{\text{C}}}_{2}{{\text{H}}}_{6}{{\text{O}}}_{2}$$) a numerical and analytical Investigations-Reference-Cited by-同舟云学术

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Magneto hydrodynamic boundary layer flow of ternary hybrid nano-fluid ($${{\text{TiO}}}_{2}- {{\text{SiO}}}_{2, }- {{\text{Al}}}_{2}{{\text{O}}}_{3}/{{\text{H}}}_{2}{\text{O}}-{{\text{C}}}_{2}{{\text{H}}}_{6}{{\text{O}}}_{2}$$) a numerical and analytical Investigations

Published:2024-05-23 Issue:6 Volume:46 Page:
ISSN:1678-5878
Container-title:Journal of the Brazilian Society of Mechanical Sciences and Engineering
language:en
Short-container-title:J Braz. Soc. Mech. Sci. Eng.

Author:

Kezzar Mohamed,Nafir Noureddine,Dib Amar,Sari Mohamed Rafik,Dwivedi Naveen^ORCID,Noor N. F. M.,Tabet Ismail

Publisher

Springer Science and Business Media LLC

Link

https://link.springer.com/content/pdf/10.1007/s40430-024-04933-8.pdf

Reference41 articles.

1. Blasius H (1907) Boundary layers in liquids with small friction. BG Teubner, Leipzig

2. Howarth L (1938) On the solution of the laminar boundary layer equations. Proc Royal Soc London. Series A-Math Phys Sci 164:547–579

3. Bender CM, Milton KA, Pinsky SS, Simmons LM Jr (1989) A new perturbative approach to nonlinear problems. J Math Phys 30:1447–1455

4. He J (1998) Approximate analytical solution of Blasius’ equation. Commun Nonlinear Sci Numer Simul 3:260–263

5. He JH (2003) A simple perturbation approach to Blasius equation. Appl Math Comput 140:217–222

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