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Tau-Collocation Approximation Approach for Solving First and Second Order Ordinary Differential Equations

Tau-Collocation Approximation Approach for Solving First and Second Order Ordinary Differential Equations
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摘要 This paper presents Tau-collocation approximation approach for solving first and second orders ordinary differential equations. We use the method in the stimulation of numerical techniques for the approximate solution of linear initial value problems (IVP) in first and second order ordinary differential equations. The resulting numerical evidences show the method is adequate and effective. This paper presents Tau-collocation approximation approach for solving first and second orders ordinary differential equations. We use the method in the stimulation of numerical techniques for the approximate solution of linear initial value problems (IVP) in first and second order ordinary differential equations. The resulting numerical evidences show the method is adequate and effective.
作者 James E. Mamadu Ignatius N. Njoseh James E. Mamadu;Ignatius N. Njoseh(Department of Mathematics, University of Ilorin, Ilorin, Nigeria;Department of Mathematics and Computer Science, Delta State University, Abraka, Nigeria)
出处 《Journal of Applied Mathematics and Physics》 2016年第2期383-390,共8页 应用数学与应用物理(英文)
关键词 Ordinary Differential Equation (ODE) Initial Value Problem (IVP) Canonical Polynomial COLLOCATION Ordinary Differential Equation (ODE) Initial Value Problem (IVP) Canonical Polynomial Collocation
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