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Functional continuous Runge–Kutta–Nystr?m methods

机译:功能连续Runge–Kutta–Nystr?m方法

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Numerical methods for solving retarded functional differential equations of the second order with right-hand side independent of the function derivative are considered. The approach used by E. Nystr?m for second-order ordinary differential equations with the mentioned property is applied for construction of effective functional continuous methods. Order conditions are formulated, and example methods are constructed. They have fewer stages than Runge–Kutta type methods of the same order. Application of the constructed methods to test problems confirms their declared orders of convergence.
机译:考虑了求解右手不依赖于函数导数的二阶滞后泛函微分方程的数值方法。 E. Nystr?m用于具有上述性质的二阶常微分方程的方法被用于构造有效的函数连续方法。制定了订单条件,并构建了示例方法。与具有相同顺序的Runge-Kutta类型方法相比,它们的阶段更少。将构造的方法用于测试问题可以确认其声明的收敛顺序。

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