Solving two-dimensional nonlinear Fredholm integral equations using rationalized Haar functions in the complex plane

DOI10.1007/S40819-019-0631-1zbMath1411.45002OpenAlexW2932276825MaRDI QIDQ1738752

Majid Erfanian, Abbas Akrami, Mahmmod Parsamanesh

Publication date: 18 April 2019

Published in: International Journal of Applied and Computational Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s40819-019-0631-1

zbMATH Keywords

error estimationHaar waveletnonlinear 2-dimensional Fredholm integral equation

Mathematics Subject Classification ID

Numerical methods for integral equations (65R20) Numerical methods for wavelets (65T60) Volterra integral equations (45D05)

Related Items (1)

Solving two-dimensional nonlinear mixed Volterra Fredholm integral equations by using rationalized Haar functions in the complex plane

Cites Work

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• A collocation method based on the Bernoulli operational matrix for solving high-order linear complex differential equations in a rectangular domain
• Approximate solution of linear Volterra integro-differential equation by using cubic B-spline finite element method in the complex plane
• Local radial point interpolation (MLRPI) method for solving time fractional diffusion-wave equation with damping
• Legendre multi-Galerkin methods for Fredholm integral equations with weakly singular kernel and the corresponding eigenvalue problem
• Rationalized Haar wavelet bases to approximate solution of nonlinear Fredholm integral equations with error analysis
• The approximate solution of nonlinear integral equations with the RH wavelet bases in a complex plane
• Numerical solution for system of Cauchy type singular integral equations with its error analysis in complex plane
• A new sequential approach for solving the integro-differential equation via Haar wavelet bases
• Numerical solution of fractional telegraph equation by using radial basis functions
• Orthonormal bases of compactly supported wavelets
• The Numerical Solution of Integral Equations of the Second Kind
• The approximate solution of nonlinear mixed Volterra‐ Fredholm‐Hammerstein integral equations with RH wavelet bases in a complex plane

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