Application of Navier-Stokes Equation to Study the Flow of Oil Film on a Vertical Wall

References

[1] Adanhoume, V., Adomou, A., & Codo, F. P. (2015). Analytic Solution for Navier – Stokes Equations in the Cylindrical Coordinate. The Bulleting of Society for MathematicalServices and Standards, Vol 2, 16-23.

[2] Adigun, J. A., & Adeniyan, A. (2015). Similarity Solution of Hydromagnetic Flow and Heat Transfer Past an Exponentially Stretching Permeable Vertical Heating effect. 34th Conference of the NMS, (p. 5). Lagos.

[3] Anderson, J. D. (1995). Computational fluid dynamics: The basics with applications. McGraw Hill.

[4] Ferziger, J. H., & Perić, M. (2002). Computational methods for fluid dynamics. Springer.

[5] Haoxiang, L., & Thomas, R. B. (2004). On the Contravariant Form of the Navier – Stokes Equations in Time Dependent Curvilinear Coordinate Systems. Computational Physics, 355-375.

[6] Kaurangini, M. L., & Jha., B. K. (2010). Generalized Coutette Flow in a Composite Parallel Plates?Channel Proceedings of Sep 2010 Annual National Conference of MAN (p. 28). Nasarawa,Nigeria: Unilorin Press, Ilorin.

[7] Kyle, M., Shariar, A., & Lou, K. (294(2015)). A Volume of Fluid Method for Simulating Fluid/Fluid Interfaces in Contact with Solid Boundaries. (pp. 243-257). Elsevier.

[8] Mbah, G. C., Iorkua, M., Ngwu, B., & Tivde, T. (2015). A Generalized Mathematical Model for the Aqueous Humour Flow Driven by Temperature Gradient. 34th Annual Conference ofNMS, (p. 25). Lagos.

[9] Patankar, S. V. (1980). Numerical heat transfer and fluid flow. Hemisphere Publishing Corporation.

[10] Peyret, R., & Taylor, T. D. (2011). Computational Methods for Fluid Flow (3rd ed.). New York:Springer.

[11] Sonin, A. A. (2001). Equation of Motion for Viscous Fluids (8th ed.). Massachusetts 02139, Cambridge:Massuchusetts Institute of Technology.

@article{1706865,
      author = {Adeola Grace Olugbenga, Adeleke Bello Olutola, Abdullahi Abubakar, Agbugui Gift Omoze, Suleiman Paul},
      title = {Application of Navier-Stokes Equation to Study the Flow of Oil Film on a Vertical Wall},
      journal = {Iconic Research And Engineering Journals},
      year = {2025},
      volume = {8},
      number = {7},
      pages = {105-107},
      issn = {2456-8880},
      url = {https://www.irejournals.com/formatedpaper/1706865.pdf},
      abstract = {This study presents a comprehensive review of analytical approaches to solving the Navier-Stokes equation for steady, incompressible, parallel, laminar flow of oil falling gently down an infinite vertical wall moving with a velocity. The Navier-Stokes equation is a nonlinear partial differential equation that describes the motion of fluids. The study also presents some recent developments in methods for solving problems involving fluid flow by using velocity profiles and representing them in a form of diagram to show the fluid flow using the Navier-Stokes equation.},
      keywords = {Navier-Stoke equation (NSE), laminar flow, incompressible fluid, oil film, vertical wall, velocity profile.},
      month = {January},
  }