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[PDF] Top 20 Delta basis functions and their applications for solving two-dimensional linear Fredholm integral equations

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Delta basis functions and their applications for solving two-dimensional linear Fredholm integral equations

Delta basis functions and their applications for solving two-dimensional linear Fredholm integral equations

... on two- dimensional delta functions (2D-DFs), is developed to find numeri- cal solutions of two-dimensional linear Fredholm integral ...present two ... See full document

15

LP modelling for the two dimensional nonlinear Fredholm integral equations

LP modelling for the two dimensional nonlinear Fredholm integral equations

... a basis of rationalized Haar functions for the numerical solution of nonlinear two-dimensional Volterra and Fredholm integral equations ...nonlinear ... See full document

10

Application of ‎F‎uzzy Bicubic Splines Interpolation for Solving ‎T‎wo-Dimensional Linear Fuzzy Fredholm Integral ‎Equations‎‎

Application of ‎F‎uzzy Bicubic Splines Interpolation for Solving ‎T‎wo-Dimensional Linear Fuzzy Fredholm Integral ‎Equations‎‎

... Block-Pulse functions and Bernstein polynomials [41] and finally, iterative method and fuzzy bivari- ate block-pulse functions ...fuzzy Fredholm integral equations by using fuzzy inter- ... See full document

12

Numerical ‎S‎olution of Two-Dimensional Hyperbolic Equations with Nonlocal Integral Conditions Using Radial Basis Functions‎

Numerical ‎S‎olution of Two-Dimensional Hyperbolic Equations with Nonlocal Integral Conditions Using Radial Basis Functions‎

... many applications in science and en- ...boundary integral equa- tion (LBIE) method [17], the partition of unity method (PUM) [18], the meshless collocation method based on radial basis ... See full document

10

AN APPROXIMATE SOLUTION OF TWO DIMENSIONAL NONLINEAR VOLTERRA INTEGRAL EQUATION USING NEWTON-KANTOROVICH METHOD

AN APPROXIMATE SOLUTION OF TWO DIMENSIONAL NONLINEAR VOLTERRA INTEGRAL EQUATION USING NEWTON-KANTOROVICH METHOD

... Nonlinear two dimensional integral (NLTD) equations of the second kind have been exploited in several areas, including non homogeneous elasticity and electrostatics (Sankar ...one- ... See full document

7

Numerical Solution of Two Dimensional Fredholm Integral Equations of the Second Kind by the Barycentric Lagrange Function*

Numerical Solution of Two Dimensional Fredholm Integral Equations of the Second Kind by the Barycentric Lagrange Function*

... radial basis functions method [4], Haar wavelets [5] and integral mean value method [6] ...one dimensional linear Volterra-Fredholm integro-differential equations in ... See full document

8

Numerical solution of two-dimensional fuzzy Fredholm integral equations using collocation fuzzy wavelet like ‎operator‎

Numerical solution of two-dimensional fuzzy Fredholm integral equations using collocation fuzzy wavelet like ‎operator‎

... approximating functions based on wavelet basis ...solve integral equations lead us to solve the lin- ear systems, but the singularity of these systems may cause some ...such linear ... See full document

11

Operculum Movement and Microanatomy Skin Structure of Periophthalmodon Schlosseri in Estuary of Barito River

Operculum Movement and Microanatomy Skin Structure of Periophthalmodon Schlosseri in Estuary of Barito River

... telegraph equations [1], electrical engineering [2], electro- chemical process, heat and mass transfer [3] electromagnetic and electrodynamic [4] molecular physics, fluid mechanic, Consolidation equation, ... See full document

7

Radial basis functions method for solving three-dimensional linear Fredholm integral equations on the cubic domains

Radial basis functions method for solving three-dimensional linear Fredholm integral equations on the cubic domains

... radial basis functions IMQ, IQ and GA satisfy the sufficient conditions of Theorem 1, whereas the MQ and linear RBFs satisfy the sufficient conditions of Theorem 2, and hence for these types of RBFs ... See full document

24

Method For Solving Fuzzy Integro-Differential Equation By Using Fuzzy Laplace Transformation

Method For Solving Fuzzy Integro-Differential Equation By Using Fuzzy Laplace Transformation

... and applications of fuzzy ...for solving linear Fredholm fuzzy integral equations of second kind by using parametric form of fuzzy number and converting a linear fuzzy ... See full document

5

B-spline Method for Solving Fredholm Integral Equations of the First ‎Kind

B-spline Method for Solving Fredholm Integral Equations of the First ‎Kind

... type Fredholm integral equation is a special kind of the inverse ...type Fredholm integral equation to solve the problem of ...computing. Fredholm integral equation of the first ... See full document

8

Fuzzy Galerkin method for solving Fredholm integral equations with error analysis

Fuzzy Galerkin method for solving Fredholm integral equations with error analysis

... fuzzy integral equations can be found in [1, 2, 6, 11, 13, 17, 18, 24, ...(for linear fuzzy Fredholm integral equations, see [17, 18]) and Adomian decomposition (see ... See full document

13

Solving linear integral equations with Fibonacci polynomials

Solving linear integral equations with Fibonacci polynomials

... of Fredholm and Volterra integral equations using Fibonacci polynomials with hat basis functions, in order to obtain a variational problem and reduce this one to a linear system, ... See full document

5

On Optimal Quadrature Rule for Solving Fuzzy Fredholm Integral Equations

On Optimal Quadrature Rule for Solving Fuzzy Fredholm Integral Equations

... Now, we present two illustrative example to show the accuracy and the convergence of the method. Comparing the error between calculated numer- ical results in introduced optimal method and classical trapezoidal ... See full document

10

Using Feed-back Neural Network Method for Solving Linear Fredholm Integral Equations of the Second Kind

Using Feed-back Neural Network Method for Solving Linear Fredholm Integral Equations of the Second Kind

... This section contains three examples of linear Fredholm integral equa- tions of second kind. In these examples, we illustrate the use of FNN technique to approximate the solutions of the given ... See full document

19

Adomian decomposition method for two-dimensional nonlinear fredholm integral equation of the second kind

Adomian decomposition method for two-dimensional nonlinear fredholm integral equation of the second kind

... Volterra integral equation and it is shown in ...to solving two-dimensional Fredholm integral equation (FIE) of the second kind in ... See full document

22

\(F(\psi,\varphi)\) Contraction in terms of measure of noncompactness with application for nonlinear integral equations

\(F(\psi,\varphi)\) Contraction in terms of measure of noncompactness with application for nonlinear integral equations

... In this paper, some new generalization of Darbo’s fixed point theorem is proved by using a F( ψ , ϕ )-contraction in terms of a measure of noncompactness. Our result extends to obtaining a common fixed point for a pair of ... See full document

17

Numerical Solution of Nonlinear Mixed Integral Equation with a Generalized Cauchy Kernel

Numerical Solution of Nonlinear Mixed Integral Equation with a Generalized Cauchy Kernel

... the two-dimensional sin- gular nonlinear mixed Volterra-Fredholm integral equations (V-FIE), which is deduced by using new strategy (combined Laplace homotopy perturbation method ... See full document

7

Discrete adomian decomposition method for solving fredholm integral equations of the second kind

Discrete adomian decomposition method for solving fredholm integral equations of the second kind

... The integral equation can be classified into two ...Volterra integral equation (VIE) where the Volterras important work in this area was done in 1884-1896 and the second, it called Fredholm ... See full document

19

Numerical Methods for Fredholm Integral Equations of the First Kind

Numerical Methods for Fredholm Integral Equations of the First Kind

... for solving Fredholm integral equations of the first ...the Fredholm equations of the first kind in the sense of ...the integral operator is self-adjoint and admits a set ... See full document

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