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Extrapolation Semi-implicit ODE solvers with adaptive timestep

机译:具有自适应时间步长的外推半隐式ODE求解器

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Semi-implicit numerical integration methods are an effective trade-off between weakly stable explicit and computationally expensive implicit ODE solvers. Variable stepsize is a proven technique to raise the effectiveness of ODE solvers in real applications. This paper considers the implementation of extrapolation semi-implicit methods with adaptive timestep for a two initial value problems, HIRES and Rössler systems. The performance of various adaptive extrapolation methods was compared by plotting computational costs via truncation error. The study shows the superior performance of semi-implicit extrapolation solvers with adaptive stepsize control applied.
机译:半隐式数值积分方法是弱稳定的显式和计算昂贵的隐式ODE求解器之间的有效折衷。可变步长是一种经过验证的技术,可以提高ODE求解器在实际应用中的效率。本文考虑了具有自适应时间步长的外推半隐式方法的实现,该方法适用于两个初值问题HIRES和Rösler系统。通过截断误差绘制计算成本,比较了各种自适应外推方法的性能。研究表明,采用自适应步长控制的半隐式外推求解器具有优越的性能。

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