[PDF] Top 20 Septic B Spline Solution of Fifth Order Boundary Value Problems
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Septic B Spline Solution of Fifth Order Boundary Value Problems
... combination, B-splines were introduced by Schoenberg in 1946 [6]. Up to now, B-spline approximation method for numerical solutions has been researched by various researchers ... See full document
9
Iterative solution to singular nth-order nonlocal boundary value problems
... iterative solution is established by apply- ing the cone theory and the Banach contraction mapping ... order, and we allow f to be singular at t = , ... See full document
10
Spline solutions for nonlinear two point boundary value problems
... In this paper we shall present some methods for the continuous approximation of the solution of the two point real nonlinear boundary value problem.. by the use of spline functions of or[r] ... See full document
17
A new family of high-order difference schemes for the solution of second order boundary value problems
... where a, b, α and β are the given constants. The existence and uniqueness of the solutions to problem (1)−(2) are discussed in [1]. The literature on the numerical approximation of solutions of boundary ... See full document
13
Solutions of Seventh Order Boundary Value Problems Using Ninth Degree Spline Functions and Comparison with Eighth Degree Spline Solutions
... exact solution is good. It is observed that the solution is more accurate when step length is ...degree spline solution ...degree spline solutions are more accurate (10 - 11) than the ... See full document
13
A Comparative Study of Galerkin Finite Element and B Spline Methods for Two Point Boundary Value Problems
... numerical solution of differential ...two-point boundary value ...initial- boundary value problem was investigated and convergence of the finite element scheme was also ...cubic ... See full document
6
An O(k2+kh2+h2) Accurate Two level Implicit Cubic Spline Method for One Space Dimensional Quasi linear Parabolic Equations
... numerical solution of linear two point boundary value problems has been dis- cussed by Bickley [1], Fyfe [2], Albasiny and Hoskins [3] and Rubin and Khosla ...fourth order accurate ... See full document
7
Manuscript Title & Authors
... approximate solution can be written as a linear combination of basis functions which constitute a basis for the approximation space under ...approximate solution by requiring the residual of the ... See full document
10
Exponential Spline Solution for Singularly Perturbed Boundary Value Problems with an Uncertain—But—Bounded Parameter
... unique solution is defined by carrying out the de- terministic solver for each of these ...perturbed boundary value problem and this method was based on Monte Carlo tech- ... See full document
10
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 ... See full document
15
Existence of positive solution for second-order impulsive boundary value problems on infinity intervals
... The problems of the above type without impulses have been discussed by several au- thors in the literature, we refer the reader to the pioneer works of Agarwal and O’Regan [1, 2, 4] and Ma [12] and Constantin ... See full document
11
Existence and Uniqueness of Positive Solution for Third Order Three Point Boundary Value Problems
... Su t = ∫ G t s g s u s u s ′ s t ∈ (32) By Ascoli-Arzela Theorem, it is easy to known that the operator S E : → E is a completely continuous op- erator. The BVP (2)-(3) has a solution u = u t ( ) if and only if u ... See full document
7
Numerical solution of Solving Higher order Boundary Value Problems using Collocation Methods
... Differential Equations of Second Order”, Acta Math. Vietnamica 20 (1) pp. 85-98. 4. Chuong N. M. and Tuan N. V (1997) “Spline Collocation Methods for Fredholm- Volterra integro-Differential Equations of ... See full document
7
Numerical Solution of Obstacle Problems by B Spline Functions
... obstacle problems and deduction of existence and uniqueness solution of a systems ...second order obstacle boundary value problem about finding such that ... See full document
8
Numerical Solution of First Order Nonlinear Fuzzy Initial Value Problems by Six Stage Fifth Order Runge Kutta Method
... first order FIVPs that have been solved by are ...Stage Fifth Order Runge Kutta Method (RK56) has not been employed yet on first order nonlinear ...of fifth order Runge -Kutta ... See full document
5
A Fifth-fourth Continuous Block Implicit Hybrid Method for the Solution of Third Order Initial Value Problems in Ordinary Differential Equations
... [4] Adoghe L. O and Omole E. O (2018): Comprehensive Analysis of 3-Quarter-Step Collocation Method for Direct Integration of Second Order Ordinary Differential Equations Using Taylor Series Function. ABACUS ... See full document
8
Numerical Solution of Fifth Order Boundary Value Problems by Galerkin Method with Quartic B splines
... quartic B-splines as basis functions has been developed to solve a general fifth order boundary value ...quartic B-spline basis set has been redefined into a new set of ... See full document
6
A Conventional Approach for the Solution of the Fifth Order Boundary Value Problems Using Sixth Degree Spline Functions
... If these equations are taken in the order (1.7), (1.6) with , the matrix of the coefficients of the unknowns 1 2 1 0 0 0 0 is of the Heisenberg form, namely an upper triangle with a single lower sub-diagonal. The ... See full document
6
Quintic B Spline Collocation Method for Tenth Order Boundary Value Problems
... quintic B-spline basis set has been redefined into a new set of basis functions which in number match with the number of selected collocation ...non-linear problems to test the efficiency of the ... See full document
7
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
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