Groth S, Grünewald D, Teich J, Hannig F (2020)
Publication Language: English
Publication Type: Conference contribution, Original article
Publication year: 2020
Publisher: ACM
Pages Range: 39-48
Conference Proceedings Title: Proceedings of the 17th ACM International Conference on Computing Frontiers (CF)
        Event location: Catania, Sicily, Italy
        
            
    
ISBN: 978-1-4503-7956-4/20/05
With approaching exascale performance, applications in the domain of 
High-Performance Computing (HPC) have to scale to an ever-increasing 
amount of compute nodes. The Global Address Space Programming Interface 
(GASPI) communication API promises to
handle this challenge by providing a highly flexible and efficient
programming model in a Partitioned Global Address Space (PGAS).
Suitable applications targeting supercomputers include the domain of
 mesh-based solvers for Partial Differential Equations (PDEs) due to 
their high computational intensity. The implementation of such solvers 
is highly interdisciplinary, which therefore requires an abstraction of 
hardware-specific parallelization techniques from developing numerical 
algorithms.
We present an open-source Run-Time System (RTS) that distributes and
 parallelizes device-agnostic kernels, which define algorithms on 
unstructured grids. We describe how the RTS abstracts common parts of 
iterative solvers and further explain how to parallelize and distribute 
these components. We further show the efficiency of our approach for 
several microbenchmarks and an implementation of the Discontinuous 
Galerkin Method (DGM). The results show that we can almost completely 
hide all synchronization overhead and that the RTS only imposes a small 
computational
cost.
APA:
Groth, S., Grünewald, D., Teich, J., & Hannig, F. (2020). A Runtime System for Finite Element Methods in a Partitioned Global Address Space. In Proceedings of the 17th ACM International Conference on Computing Frontiers (CF) (pp. 39-48). Catania, Sicily, Italy, IT: ACM.
MLA:
Groth, Stefan, et al. "A Runtime System for Finite Element Methods in a Partitioned Global Address Space." Proceedings of the ACM International Conference on Computing Frontiers 2020, Catania, Sicily, Italy ACM, 2020. 39-48.
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