On the application of homotopy perturbation method for solving systems of linear equations
From MaRDI portal
Publication:1727808
DOI10.1155/2014/143512zbMath1486.65035OpenAlexW2052456822WikidataQ42575331 ScholiaQ42575331MaRDI QIDQ1727808
S. A. Edalatpanah, Mohammad Mehdi Rashidi
Publication date: 21 February 2019
Published in: International Scholarly Research Notices. Computational Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2014/143512
Related Items
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Application of homotopy perturbation method for fuzzy linear systems and comparison with Adomian's decomposition method
- Application of homotopy-perturbation to non-linear partial differential equations
- An approach to the solution of linear system of equations by He's homotopy perturbation method
- Application of homotopy perturbation methods for solving systems of linear equations
- A new family of \((I+S)\)-type preconditioner with some applications
- Modified iterative methods for consistent linear systems
- Application of homotopy-perturbation method to fractional IVPs
- He's homotopy perturbation method: an effective tool for solving nonlinear integral and integro-differential equations
- Preconditioned AOR iterative methods for \(M\)-matrices
- A survey of preconditioned iterative methods for linear systems of algebraic equations
- Improving Jacobi and Gauss-Seidel iterations
- \(H\)-splittings and two-stage iterative methods
- Homotopy perturbation method: a new nonlinear analytical technique
- Preconditioning techniques for large linear systems: A survey
- Homotopy perturbation method for solving boundary value problems
- Homotopy perturbation technique
- Homotopy perturbation method for linear programming problems
- Application of homotopy perturbation method to nonlinear wave equations
- Iterative methods with analytical preconditioning technique to linear complementarity problems: application to obstacle problems
- Iterative Methods for Cyclically Reduced Non-Self-Adjoint Linear Systems. II
- The numerical solution of the second Painlevé equation
- Iterative Methods for Cyclically Reduced Non-Self-Adjoint Linear Systems
- Some extensions of the improved modified Gauss–Seidel iterative method forH-matrices
- Adaptive gauss-seidel method for linear systems
- Matrix Iterative Analysis
