期刊
COMPUTER PHYSICS COMMUNICATIONS
卷 209, 期 -, 页码 190-196出版社
ELSEVIER
DOI: 10.1016/j.cpc.2016.07.029
关键词
Bose-Einstein condensate; Dipolar atoms; Gross-Pitaevskii equation; Split-step Crank-Nicolson scheme; C program; OpenMP; GPU; CUDA program; MPI
资金
- Ministry of Education, Science, and Technological Development of the Republic of Serbia [ON171017, 0I1611005, III43007]
- SCOPES project [IZ74Z0-160453]
- FAPESP of Brazil [2012/21871-7, 2014/16363-8, 2012/00451-0]
- Science and Engineering Research Board, Department of Science and Technology, Government of India [EMR/2014/000644]
- CNPq of Brazil [303280/2014-0]
- Swiss National Science Foundation (SNF) [IZ74Z0_160453] Funding Source: Swiss National Science Foundation (SNF)
We present new versions of the previously published C and CUDA programs for solving the dipolar Gross-Pitaevskii equation in one, two, and three spatial dimensions, which calculate stationary and non stationary solutions by propagation in imaginary or real time. Presented programs are improved and parallelized versions of previous programs, divided into three packages according to the type of parallelization. First package contains improved and threaded version of sequential C programs using OpenMP. Second package additionally parallelizes three-dimensional variants of the OpenMP programs using MPI, allowing them to be run on distributed-memory systems. Finally, previous three-dimensional CUDA-parallelized programs are further parallelized using MPI, similarly as the OpenMP programs. We also present speedup test results obtained using new versions of programs in comparison with the previous sequential C and parallel CUDA programs. The improvements to the sequential version yield a speedup of 1.1-1.9, depending on the program. OpenMP parallelization yields further speedup of 2-12 on a 16-core workstation, while OpenMP/MPI version demonstrates a speedup of 11.5-16.5 on a computer cluster with 32 nodes used. CUDA/MPI version shows a speedup of 9-10 on a computer cluster with 32 nodes.
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