Several important industrial and engineering problems are very difficult to solve analytically since they are high nonlinear. The Chebyshev spectral collocation method possesses an ability to predict the solution behavior for a system of high nonlinear ordinary differential equations. This method which is based on differentiated Chebyshev polynomials is introduced to obtain an approximate solution to the system of ordinary differential equations which physically describe the flow and heat transfer problem of an unsteady Casson fluid model taking into consideration both heat generation and radiation effects in the temperature equation. Based on the spectral collocation method, the obtained solution is introduced numerically to various parameter values.
Babatin, Mohammed M.
Numerical Treatment for the flow of Casson Fluid and heat transfer Model Over an Unsteady Stretching Surface in the Presence Of Internal Heat Generation/Absorption and Thermal Radiation,
Applications and Applied Mathematics: An International Journal (AAM), Vol. 13,
2, Article 16.
Available at: https://digitalcommons.pvamu.edu/aam/vol13/iss2/16