Solving two-dimensional fuzzy Fredholm integral equations via sinc collocation method
From MaRDI portal
Publication:2116082
DOI10.1186/s13662-020-02722-wzbMath1485.65133OpenAlexW3035455269MaRDI QIDQ2116082
Yanying Ma, Suping Zhang, Hu Li
Publication date: 16 March 2022
Published in: Advances in Difference Equations (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1186/s13662-020-02722-w
Numerical methods for integral equations (65R20) Theory of fuzzy sets, etc. (03E72) Fredholm integral equations (45B05) Fuzzy real analysis (26E50)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Numerical solution of nonlinear fuzzy Fredholm integral equations using iterative method
- A Runge-Kutta method with reduced number of function evaluations to solve hybrid fuzzy differential equations
- Solving fuzzy Fredholm linear integral equations using sinc method and double exponential transformation
- Numerical solution of fuzzy Fredholm integral equations by the Lagrange interpolation based on the extension principle
- Numerical solution of two-dimensional nonlinear Hammerstein fuzzy integral equations based on optimal fuzzy quadrature formula
- Elementary fuzzy calculus
- Numerical solution of fuzzy differential equations by Nyström method
- Numerical solution of nonlinear fuzzy Fredholm integral equations of the second kind using hybrid of block-pulse functions and Taylor series
- Error estimate in the sinc collocation method for Volterra-Fredholm integral equations based on DE transformation
- Existence and uniqueness theorem for a solution of fuzzy Volterra integral equations
- Numerical solutions of fuzzy differential and integral equations
- Fuzzy integral equations
- On the existence and uniqueness of solutions of fuzzy Volterra-Fredholm integral equations
- Iterative method for numerical solution of two-dimensional nonlinear fuzzy integral equations
- Numerical solutions of fuzzy differential equations by an efficient Runge-Kutta method with generalized differentiability
- Fuzzy trapezoidal cubature rule and application to two-dimensional fuzzy Fredholm integral equations
- Application of bivariate fuzzy Bernstein polynomials to solve two-dimensional fuzzy integral equations
- A Chebyshev spectral method based on operational matrix for fractional differential equations involving non-singular Mittag-Leffler kernel
- Quadrature rules and iterative method for numerical solution of two-dimensional fuzzy integral equations
- Numerical solution of linear Fredholm fuzzy integral equations of the second kind by Adomian method
- Numerical solution of integral equations by means of the sinc collocation method based on the double exponential transformation
- The improper fuzzy Riemann integral and its numerical integration
- Numerical solution for fuzzy Fredholm integral equations with upper-bound on error by splines interpolation
- Duality in fuzzy linear systems
- Uncertain viscoelastic models with fractional order: a new spectral tau method to study the numerical simulations of the solution
- Visco-elastic dampers in structural buildings and numerical solution with spline collocation methods
- Spline collocation methods for systems of fuzzy fractional differential equations
- System of fractional differential algebraic equations with applications
- Fuzzy mathematics: approximation theory
- Numerical method for solving linear Fredholm fuzzy integral equations of the second kind
- Numerical solutions of the nonlinear fuzzy Hammerstein-Volterra delay integral equations
- Numerical Solution of Linear Fuzzy Fredholm Integral Equations of the Second Kind Using Fuzzy Haar Wavelet
- New variable-order fractional chaotic systems for fast image encryption
- Asymptotic solutions of fractional interval differential equations with nonsingular kernel derivative
- The double-exponential transformation in numerical analysis
- On Henstock integral of fuzzy-number-valued functions. I
This page was built for publication: Solving two-dimensional fuzzy Fredholm integral equations via sinc collocation method