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Applying the Swept Rule for Solving Two-Dimensional Partial Differential Equations on Heterogeneous Architectures
2021
Mathematical and Computational Applications
The partial differential equations describing compressible fluid flows can be notoriously difficult to resolve on a pragmatic scale and often require the use of high-performance computing systems and/or accelerators. However, these systems face scaling issues such as latency, the fixed cost of communicating information between devices in the system. The swept rule is a technique designed to minimize these costs by obtaining a solution to unsteady equations at as many possible spatial locations
doi:10.3390/mca26030052
fatcat:jg6uezmgvzekvf6tzne3au7u5u