Abstract
This study has focused on the development of the mathematical model of the nonlinear differential equatiom with both Brownian motion and thermal radiation being present. The similarity variables were used to transform the nonlinear governing boundary layer equations into ordinaq dfferential equations. The solutiom to hs problem were derived by using the Optimal Homotopy Asymptotic Method (OHAM) in whch the Runge-Kutta fourth order method with shooting technique was also used to validate the accuracy of our results. In relation to the pehnent parameters on the velocity, temperature and concentration profiles such as Brownian, thermophoresis, magnetic, shape, heat source and thermal radation parameters have all been studied and details are given in both tables and graphs, respectively. The results obtained are fascinatingly agreed with the numerical solutions along with the previously published study.
| Original language | English |
|---|---|
| Pages (from-to) | 5136-5146 |
| Number of pages | 11 |
| Journal | Journal of Engineering and Applied Sciences |
| Volume | 12 |
| Issue number | 20 |
| DOIs | |
| State | Published - 2017 |
| Externally published | Yes |
Keywords
- Nanofluid
- Non-linear equation
- Optimal Homotopy Asymptotic Method (OHAM)
- Runge-Kutta method
- Thermal radiation
- Variable thickness
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