SC18: International Conference for High Performance Computing, Networking, Storage and Analysis 2018
DOI: 10.1109/sc.2018.00052
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A Fast Scalable Implicit Solver for Nonlinear Time-Evolution Earthquake City Problem on Low-Ordered Unstructured Finite Elements with Artificial Intelligence and Transprecision Computing

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Cited by 38 publications
(25 citation statements)
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“…In particular, we conduct a numerical experiment on an internal structure optimization problem using image-based wave propagation modeling. Instead of using the proposed method, conventional optimization approaches using large number of nodes in parallel (e.g., using our SC18 Gordon Bell Prize Finalist wave propagation solver [2] scalable up to full Summit [3]) can be used; however, the developed optimization method can extract prior information efficiently using deep learning and thus is capable of acquiring the optimized solution more robustly in a shorter time. For example, in the application problem in Section 3, a very good solution is estimated in very short time using only 2048 samples out of the prior knowledge data base of 470775 samples with two-step sampling (sampling rate of 0.00435(=2048/470775)).…”
Section: Providing Past Information and Archiving Of Resultsmentioning
confidence: 99%
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“…In particular, we conduct a numerical experiment on an internal structure optimization problem using image-based wave propagation modeling. Instead of using the proposed method, conventional optimization approaches using large number of nodes in parallel (e.g., using our SC18 Gordon Bell Prize Finalist wave propagation solver [2] scalable up to full Summit [3]) can be used; however, the developed optimization method can extract prior information efficiently using deep learning and thus is capable of acquiring the optimized solution more robustly in a shorter time. For example, in the application problem in Section 3, a very good solution is estimated in very short time using only 2048 samples out of the prior knowledge data base of 470775 samples with two-step sampling (sampling rate of 0.00435(=2048/470775)).…”
Section: Providing Past Information and Archiving Of Resultsmentioning
confidence: 99%
“…3b). Thus, although it is possible to reduce time of the optimization computation using fast wave propagation methods using large number of compute nodes in parallel (e.g., SC18 Gordon Bell Prize Finalist solver [2] scalable up to full Summit [3]), it is difficult to obtain reasonable solutions for difficult optimization problems such as the problem targeted in this study when using conventional optimization methods. Furthermore, the problem sizes are often too small for efficient computation on very large number of compute nodes, and thus the acceleration is limited even for easier optimization problems.…”
Section: Numerical Experimentsmentioning
confidence: 99%
“…We used lower precision variable format FP21 27 to overcome this problem. FP21 is a 21‐bit floating point number format and has lower precision and smaller data size compared with double precision variable (64 bit) and single precision variable (32 bit).…”
Section: Methodsmentioning
confidence: 99%
“…Compute unified device architecture (CUDA), a dedicated parallel computing platform for GPU programming, is widely used in the development of GPU applications. There are some researches on accelerating seismic response analysis using GPU computing with CUDA implementation (e.g., for the FDM, 24 the discontinuous Galerkin method, 25 the spectral element method, 26 and the FEM 27 ). In these researches, CPU‐based massively parallel computing methods for 3D ground motion simulation were extended so that they are accelerated by fully exploiting GPUs.…”
Section: Introductionmentioning
confidence: 99%
“…The major computation-consuming procedure in seismic simulation is solving a large-scale nonlinear equation. MOTHRA [3], an urban seismic problem solver, is proposed in this paper and designed for a situation where both the ground and urban building are targeted. This complex model introduces worse characteristics for computation such as poor convergence.…”
Section: Application Introductionmentioning
confidence: 99%