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Content Provider | ACM Digital Library |
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Author | Idomura, Yasuhiro Yamada, Susumu Ina, Takuya Mayumi, Akie Imamura, Toshiyuki |
Abstract | The left-preconditioned communication avoiding conjugate gradient (LP-CA-CG) method is applied to the pressure Poisson equation in the multiphase CFD code JUPITER. The arithmetic intensity of the LP-CA-CG method is analyzed, and is dramatically improved by loop splitting for inner product operations and for three term recurrence operations. Two LP-CA-CG solvers with block Jacobi preconditioning and with underlap preconditioning are developed. The former is developed based on a hybrid CA approach, in which CA is applied only to global collective communications for inner product operations. The latter is a full CA approach, in which CA is applied also to local point-to-point communications in sparse matrix-vector (SpMV) operations and preconditioning. CA-SpMV requires additional computation for overlapping regions. CA-preconditiong is enabled by underlap preconditioning, which approximates preconditioning for overlapping regions by point Jacobi preconditioning. It is shown that on the K computer, the former is faster, because the performance of local point-to-point communications scales well, and the convergence property becomes worse with underlap preconditioning. The LP-CA-CG solver shows good strong scaling up to 30,000 nodes, where the LP-CA-CG solver achieved higher performance than the original CG solver by reducing the cost of global collective communications by 69 percent. |
Starting Page | 17 |
Ending Page | 24 |
Page Count | 8 |
ISBN | 9781509052226 |
DOI | 10.1109/ScalA.2016.7 |
Language | English |
Publisher | Association for Computing Machinery (ACM) |
Publisher Date | 2016-11-13 |
Access Restriction | Subscribed |
Subject Keyword | Fluid dynamics Sparse matrices Gradient method Optimization |
Content Type | Text |
Resource Type | Article |
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