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SIMULATION OF A DISTRIBUTED FLOOD CONTROL SYSTEM USING A PARALLEL ASYNCHRONOUS SOLVER FOR SYSTEMS OF ODES

机译:使用并行异步求解器对Odes系统进行分布式洪水控制系统的仿真

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A recently developed parallel asynchronous solver for systems of ordinary differential equations (ODEs) is used to simulate flows along the channels in a river network. In our model, precipitation is applied over the hillslopes adjacent to the river network links and water movement from hill-sope to link and along the river network is represented as a system of ODEs. The numerical solver is based on dense output Runge-Kutta methods that allow for asynchronous integration. A static partition method is used to distribute the workload among different processes, enabling a parallel implementation that capitalizes on a distributed memory system. Communication between processes is performed asynchronously. We illustrate the solver capabilities by integrating flow transport equations for a ~32,000 km~2 river basin subdivided into 574,000 sub-watersheds that are interconnected by the river network. We show that the runtime for an eight month-long simulation forced by 1-km resolution NEXRAD rainfall is completed in under 4 minutes using 64 computing nodes. In addition, we include equations to simulate small reservoirs spread throughout the river network and estimate changes in hydrographs at multiple locations. Our results provide a firm theoretical basis for the concept of distributed flood control systems.
机译:最近开发的用于常微分方程(ODE)系统的并行异步求解器用于模拟河流网络中沿河道的流量。在我们的模型中,降水被应用到与河网连接处相邻的山坡上,并且水从山坡到河水连接处以及沿河网的流动被表示为ODEs系统。数值求解器基于允许异步集成的密集输出Runge-Kutta方法。静态分区方法用于在不同进程之间分配工作负载,从而实现利用分布式内存系统的并行实现。进程之间的通信是异步执行的。我们通过对〜32,000 km〜2流域的水流传输方程进行积分来说明求解器的能力,该流域细分为通过河流网络相互连接的574,000个子流域。我们展示了使用64个计算节点在不到4分钟的时间内完成了由1公里分辨率NEXRAD降雨强迫进行的为期八个月的模拟的运行时间。此外,我们包括方程式,可模拟遍布整个河网的小型水库,并估算多个位置的水文变化。我们的研究结果为分布式防洪系统的概念提供了坚实的理论基础。

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