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[PDF] Top 20 Fem based collocation method for solving eighth order boundary value problems using B splines

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Fem based collocation method for solving 
		eighth order boundary value problems using B splines

Fem based collocation method for solving eighth order boundary value problems using B splines

... of eighth order boundary value problems has been present in the ...an eighth order boundary value problem ...case eighth order boundary ... See full document

5

Numerical solution of Solving Higher order Boundary Value Problems using Collocation Methods

Numerical solution of Solving Higher order Boundary Value Problems using Collocation Methods

... Standard Collocation and Perturbed Collocation Method were both accurate methods ...of solving higher order boundary value problems with the perturbed ... See full document

7

Fourth-order stable central difference with Richardson extrapolation method for second-order self-adjoint singularly perturbed boundary value problems

Fourth-order stable central difference with Richardson extrapolation method for second-order self-adjoint singularly perturbed boundary value problems

... second-order boundary value problem occur very frequently in fluid motion, chemical reactor theory, elasticity, diffusion in polymer, reaction-diffusion equation, control of chaotic system, and so on ... See full document

14

A new family of high-order difference schemes for the solution of second order boundary value problems

A new family of high-order difference schemes for the solution of second order boundary value problems

... singular-perturbation problems gives major computational ...difference method and Rashidinia et ...spline method. Khan et al. [32] solved this problem by sixth-order method based ... See full document

13

Application of cubic B-splines collocation method for solving nonlinear inverse diffusion problem

Application of cubic B-splines collocation method for solving nonlinear inverse diffusion problem

... Inverse problems are usually difficult to solve analytically and therefore the numerical approaches are created to overcome the complexities of analytical ...cubic B-spline collocation method. ... See full document

20

A spectral collocation method based on integrated Chebyshev polynomials for two-dimensional biharmonic boundary-value problems

A spectral collocation method based on integrated Chebyshev polynomials for two-dimensional biharmonic boundary-value problems

... spectral collocation method based on integrated Chebyshev polyno- mials for numerically solving biharmonic boundary-value ...multiple boundary conditions to be incorpo- ... See full document

36

Solving Second Order Linear Dirichlet and Neumann Boundary Value Problems by Block Method

Solving Second Order Linear Dirichlet and Neumann Boundary Value Problems by Block Method

... be based on the PE ( CE ) r mode where P, E and C stands for predictor, evaluation and corrector ...Euler method will be used as the predictor in this algorithm. This method will act as the initial ... See full document

6

Application of Homotopy Analysis Method for Solving Higher Order Differential Equations

Application of Homotopy Analysis Method for Solving Higher Order Differential Equations

... parameter method for solving the seventh-order boundary value problems in ...of eighth-order differential ...for eighth-order differential ...of ... See full document

6

A Method of Moment Approach in Solving Boundary Value Problems

A Method of Moment Approach in Solving Boundary Value Problems

... the Method of Moments is based on expanding the unknown solution of the differential equation into known expansion and testing functions that satisfy the boundary value constraints, it is ... See full document

5

Numerical solution of sixth order boundary 
		value problems by Petrov Galerkin method with quartic B Splines as basis 
		functions and quintic B  Splines as weight functions

Numerical solution of sixth order boundary value problems by Petrov Galerkin method with quartic B Splines as basis functions and quintic B Splines as weight functions

... Element Method (FEM) the approximate solution can be written as a linear combination of basis functions which constitute a basis for the approximation space under ...consideration. FEM involves ... See full document

8

Septic B Spline Solution of Fifth Order Boundary Value Problems

Septic B Spline Solution of Fifth Order Boundary Value Problems

... fifth-order boundary value problems are solved by means of septic B-splines collocation me- ...nonlinear problems to linear problems and reduce a ... See full document

9

Trigonometric Cubic B-spline Collocation Method for Solitons of the Klein-Gordon Equation

Trigonometric Cubic B-spline Collocation Method for Solitons of the Klein-Gordon Equation

... new B-spline technique namely trigono- metric B-spline collocation algorithm to solve some initial boundary value problems for the nonlinear Klein-Gordon ...In order to ... See full document

15

Numerical Solution of Tenth Order Boundary Value Problems by Petrov Galerkin Method with Quintic B splines as Basis Functions and Sextic B Splines as Weight Functions

Numerical Solution of Tenth Order Boundary Value Problems by Petrov Galerkin Method with Quintic B splines as Basis Functions and Sextic B Splines as Weight Functions

... of problems have been discussed in Agarwal ...of boundary value problems in general is not ...tenth-order boundary value problems by using different methods ... See full document

8

Numerical solution of ninth order boundary value problems by 
		Petrov Galerkin method with quintic
		B splines as basis functions and sextic B splines as weight functions

Numerical solution of ninth order boundary value problems by Petrov Galerkin method with quintic B splines as basis functions and sextic B splines as weight functions

... Element Method (FEM) the approximate solution can be written as a linear combination of basis functions which constitute a basis for the approximation space under ...consideration. FEM involves ... See full document

9

Numerical solution of sixth order boundary value problems 
		by Petrov Galerkin method with quartic b splines as basis functions and 
		sextic b splines as weight functions

Numerical solution of sixth order boundary value problems by Petrov Galerkin method with quartic b splines as basis functions and sextic b splines as weight functions

... Element Method (FEM) the approximate solution can be written as a linear combination of basis functions which constitute a basis for the approximation space under ...consideration. FEM involves ... See full document

8

Modified Legendre Collocation Block Method for Solving Initial Value Problems of First Order Ordinary Differential Equations

Modified Legendre Collocation Block Method for Solving Initial Value Problems of First Order Ordinary Differential Equations

... for solving Equa- tion (1) directly without having to reduce to system of first order differential ...second order initial value problems which are the mathematical formulation for ... See full document

15

Collocation Method for Ninth Order Boundary Value Problems by Using Sextic B splines

Collocation Method for Ninth Order Boundary Value Problems by Using Sextic B splines

... ninth-order boundary value problems by using different methods for numerical ...higher order two point boundary value ...higher order boundary ... See full document

5

Quartic B Spline Collocation Method for Fifth Order Boundary Value Problems

Quartic B Spline Collocation Method for Fifth Order Boundary Value Problems

... ABSTRACT A finite element method involving collocation method with quartic B-splines as basis functions have been developed to solve fifth order boundary value problems.. The fifth order[r] ... See full document

6

Manuscript Title & Authors

Manuscript Title & Authors

... element method involving collocation method with septic B-splines as basis functions has been developed to solve ninth order boundary value ...seventh order ... See full document

10

Solving singular second-orderinitial/boundary value problems in reproducing kernel Hilbert space

Solving singular second-orderinitial/boundary value problems in reproducing kernel Hilbert space

... Such problems have been investigated in many ...as collocation methods [6], finite-element methods [7], Galerkin-wavelet methods [8], variational iteration method [9], spectral methods [10], finite ... See full document

11

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