Tau method approximation of differential eigenvalue problems where the spectral parameter enters nonlinearly
Author:
Publisher
Elsevier BV
Subject
Computer Science Applications,Physics and Astronomy (miscellaneous),Applied Mathematics,Computational Mathematics,Modeling and Simulation,Numerical Analysis
Reference18 articles.
1. On the numerical solution of two-point boundary value problems for linear differential equations
2. The Tau Method
3. An operational approach to the Tau method for the numerical solution of non-linear differential equations
4. Numerical solution of differential eigenvalue problems with an operational approach to the Tau method
5. Trigonometric Interpolation of Empirical and Analytical Functions
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1. A Tau–like numerical method for solving fractional delay integro–differential equations;Applied Numerical Mathematics;2020-05
2. An Operational Matrix Method for Solving Delay Fredholm and Volterra Integro–Differential Equations;International Journal of Computational Methods;2016-11-02
3. Extension of generalized recursive Tau method to non-linear ordinary differential equations;Journal of the Nigerian Mathematical Society;2016-04
4. A super accurate shifted Tau method for numerical computation of the Sobolev-type differential equation with nonlocal boundary conditions;Applied Mathematics and Computation;2014-06
5. Tau approximate solution of weakly singular Volterra integral equations;Mathematical and Computer Modelling;2013-02
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