39 results on '"Fariborzi Araghi, Mohammad Ali"'
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2. Finding Optimal Results in the Homotopy Analysis Method to Solve Fuzzy Integral Equations
3. Dynamical strategy on homotopy perturbation method for solving second kind integral equations using the CESTAC method
4. Ranking Z-Numbers Using Confidence Intervals
5. Finding Optimal Results in the Homotopy Analysis Method to Solve Fuzzy Integral Equations
6. Valid implementation of Sinc-collocation method to solve the fuzzy Fredholm integral equation
7. A reliable algorithm to check the accuracy of iterative schemes for solving nonlinear equations: an application of the CESTAC method
8. Dynamical Control of Computations Using the Iterative Methods to Solve Fully Fuzzy Linear Systems
9. Solving generalized quintic complex Ginzburg–Landau equation by homotopy analysis method
10. Finding optimal convergence control parameter in the homotopy analysis method to solve integral equations based on the stochastic arithmetic
11. A new family of adaptive methods with memory for solving nonlinear equations
12. A reliable algorithm to check the accuracy of iterative schemes for solving nonlinear equations: an application of the CESTAC method
13. Application of the radial basis function in solving an operational risk management model: investigating the probability of bank survival with risk reserves
14. Dynamical Control of Computations Using the Iterative Methods to Solve Fully Fuzzy Linear Systems
15. Numerical solution of nonlinear Hammerstein integral equations via Sinc collocation method based on double exponential transformation
16. Approximate techniques to solve the partial integro-differential equation arising in operational risk: Adomian decomposition method
17. Inherited LU factorization for solving fuzzy system of linear equations
18. Inverse spectral problems for arrowhead matrices.
19. Error Estimation of the Homotopy Perturbation Method to Solve Second Kind Volterra Integral Equations with Piecewise Smooth Kernels: Application of the CADNA Library
20. Numerical Accuracy of the Predictor-Corrector Method to Solve Fuzzy Differential Equations Based on the Stochastic Arithmetic
21. Application of homotopy perturbation method for dynamic analysis of nanotubes delivering nanoparticles
22. Applying the fuzzy CESTAC method to find the optimal shape parameter in solving fuzzy differential equations via RBF-meshless methods
23. Application of homotopy perturbation method for dynamic analysis of nanotubes delivering nanoparticles.
24. Dynamical control of computations using the finite differences method to solve fuzzy boundary value problem
25. Hypersingular integral equations of the first kind: A modified homotopy perturbation method and its application to vibration and active control
26. A new family of adaptive methods with memory for solving nonlinear equations
27. The use of CESTAC method to find optimal shape parameter and optimal number of points in RBF-meshless methods to solve differential equations.
28. Finding optimal convergence control parameter in the homotopy analysis method to solve integral equations based on the stochastic arithmetic
29. Numerical solution of Volterra partial integro-differential equations based on sinc-collocation method
30. Finding optimal step of fuzzy Newton-Cotes integration rules by using the CESTAC method
31. A novel technique based on the homotopy analysis method to solve the first kind Cauchy integral equations arising in the theory of airfoils
32. Dynamical control of accuracy in the fuzzy Runge-Kutta methods to estimate the solution of a fuzzy differential equation
33. Inherited collocation method for fuzzy differential equations
34. Bilinear collocation method for fuzzy Black-Scholes equation
35. Numerical Solution Of Fredholm And Volterra Integral Equations Of The First Kind Using Wavelets Bases
36. Inherited LU factorization for solving fuzzy system of linear equations
37. Dynamical Control of Accuracy Using the Stochastic Arithmetic to Estimate Double and Improper Integrals
38. A stochastic scheme for solving definite integrals
39. Numerical Solution of Improper Integrals with Valid Implementation
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