applied mathematics
子结构波形松弛算法
Substructuring waveform relaxation algorithmsA numerical method for solving hyperbolic partial differential equations (PDEs) with time delay by decomposing the problem domain into substructures and iteratively solving the subsystems using waveform relaxation techniques. / 一种通过将问题域分解为子结构并利用波形松弛技术迭代求解子系统的数值方法，用于求解具有时滞的双曲偏微分方程。
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- Last updated
- 2026-10-23 10:01:01
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Main parameters and performance indicators
hyperbolic PDEs: The class of differential equations governing wave propagationtime delay: A parameter representing the lag in the system dynamics
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Related literature
ranked by community starsConvergence of substructuring waveform relaxation algorithms for hyperbolic PDEs with time delayOpen source
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1 recordsRecord title: Substructuring waveform relaxation algorithms.
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