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Single Term Walsh Series Method for the System of Nonlinear Delay Volterra Integro-Differential Equations Describing Biological Species Living Together

机译:单个术语沃尔什序列方法,用于非线性延迟volterra积分微分方程的系统,描述生物物种生活在一起

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摘要

AbstractIn this article, the single term Walsh series (STWS) method is presented to solve the system of nonlinear delay Volterra integro-differential equations, which arises in biology. The STWS method reduces the model problem into recursive system of nonlinear algebraic equations. The solutions of the algebraic equations lead to the solution of the problem. Illustrative examples related to the biological species living together are experimented with the STWS method. The numerical results are compared with an existing method. That shows the effectiveness and applicability of the method. The STWS method is working well for the modeled problem. It will give more accuracy when the choice ofmincreases.]]>
机译:<![cdata [ <标题>抽象 ara id =“par1”>在本文中,单词沃尔什系列(stws 提出了解决生物学中的非线性延迟Volterra积分方程的非线性延迟Volterra积分方程的方法。 STWS方法将模型问题降低到非线性代数方程的递归系统中。 代数方程的解导致解决问题。 与生活在一起的生物物种相关的说明性实例是用STWS方法进行实验的。 将数值结果与现有方法进行比较。 这表明了该方法的有效性和适用性。 STWS方法正好适用于所建模的问题。 当<重点类型=“斜体”> m 增加时,它将提供更多的准确性。 ]]>

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