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A shifted Legendre method for solving a population model and delay linear Volterra integro-differential equations

A shifted Legendre method for solving a population model and delay linear Volterra integro-differential equations
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摘要 In this paper, we propose a collocation method to obtain the approximate solutions of a population model and the delay linear Volterra integro-differential equations. The method is based on the shifted Legendre polynomials. By using the required matrix operations and collocation points, the delay linear Fredholm integro-differential equation is transformed into a matrix equation. The matrix equation corresponds to a system of linear algebraic equations. Also, an error estimation method for method and improve- ment of solutions is presented by using the residual function. Applications of population model and general delay integro-differential equation are given. The obtained results are compared with the known results.
出处 《International Journal of Biomathematics》 2017年第7期1-18,共18页 生物数学学报(英文版)
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