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Content Provider | ACM Digital Library |
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Author | Kumahata, Kiyoshi Minami, Kazuo Shoji, Fumiyoshi Imachi, Hiroto Hoshi, Takeo Miyamoto, Kengo Terai, Masaaki |
Abstract | An extremely scalable linear-algebraic algorithm was developed for quantum material simulation (electronic state calculation) with $10^{8}$ atoms or 100-nm-scale materials. The mathematical foundation is generalized shifted linear equations ((zB - A)x = b), instead of conventional generalized eigenvalue equations. The method has a highly parallelizable mathematical structure. The benchmark shows an extreme strong scaling and a qualified time-to-solution on the full system of the K computer. The method was demonstrated in a real material research for ultra-flexible (organic) devices, key devices of next-generation Internet-of-Things (IoT) products. The present paper shows that an innovative scalable algorithm for a real research can appear by the co-design among application, algorithm and architecture. |
Starting Page | 33 |
Ending Page | 40 |
Page Count | 8 |
ISBN | 9781509052226 |
DOI | 10.1109/ScalA.2016.9 |
Language | English |
Publisher | Association for Computing Machinery (ACM) |
Publisher Date | 2016-11-13 |
Access Restriction | Subscribed |
Subject Keyword | Generalized shifted linear equations Krylov subspace Scalability Ultra-flexible device material Large-scale electronic state calculation Organic semiconductors Condensed organic polymers Parallel algorithms |
Content Type | Text |
Resource Type | Article |
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