Solving real-life BVPs via the second derivative Chebyshev pseudo-Galerkin method
The aim of this paper is to use the second derivative of Chebyshev polynomials (SDCHPs)
as basis functions for solving linear and nonlinear boundary value problems (BVPs). Then …
as basis functions for solving linear and nonlinear boundary value problems (BVPs). Then …
[HTML][HTML] MHD 3D nanofluid flow over nonlinearly stretching/shrinking sheet with nonlinear thermal radiation: Novel approximation via Chebyshev polynomials' …
HM Mobarak, EM Abo-Eldahab, R Adel… - Alexandria Engineering …, 2024 - Elsevier
This research work aims to theoretically examine the influence of various factors on the three-
dimensional nanofluid flow. The study includes parameters such as temperature ratio …
dimensional nanofluid flow. The study includes parameters such as temperature ratio …
Chebyshev polynomial derivative-based spectral tau approach for solving high-order differential equations
In this paper, Chebyshev polynomial derivative-based spectral schemes are constricted for
solving linear and non-linear ordinary differential equations. Linearization relation and some …
solving linear and non-linear ordinary differential equations. Linearization relation and some …
A quintic B-spline technique for a system of Lane-Emden equations arising in theoretical physical applications
In the present study, we introduce a collocation approach utilizing quintic B-spline functions
as bases for solving systems of Lane Emden equations which have various applications in …
as bases for solving systems of Lane Emden equations which have various applications in …
[引用][C] Spectral Tau Explicit Form for Approximating Solutions to Real-Life IBVPs Using Chebyshev Derivatives
T Alaa-Eldeen, GM Alzabeedy, W Albalawi… - … Journal of Geometric …, 2024 - World Scientific
This paper established a functional design of the spectral Tau method (STM) upon the first
derivatives of Chebyshev polynomials (FDCHPs). A new linearization relation has been …
derivatives of Chebyshev polynomials (FDCHPs). A new linearization relation has been …