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A spectral collocation method for mixed functional differential equations

机译:一种混合功能微分方程的光谱搭配方法

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We propose and investigate a Chebyshev spectral collocation method for solving mixed functional differential equations. One can usually not solve these equations analytically, and hence one must employef numerical methods. Our method is for boundary value problems which include delay and advance terms in the solution or a derivative. Even though, in general, solutions are not very smooth, spectral collocation methods are well suited for these types of problems as they allow easy and accurate evaluation of the approximated solution at points which are not grid points. We present numerical results and examine smoothness related convergence behaviour.
机译:我们提出并研究了一种求解混合功能微分方程的Chebyshev光谱搭配方法。人们通常可以分析地解决这些方程,因此必须雇用雇用的数值方法。我们的方法是用于边值问题,包括解决方案或衍生物中的延迟和提前术语。即使一般而言,解决方案也不是非常平滑的,频谱搭配方法非常适合这些类型的问题,因为它们允许容易准确地评估在不是网格点的点处的近似解。我们呈现数值结果并检查平滑度相关的收敛行为。

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