2025-12-22 12:16 |
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2025-12-19 15:57 |
[FZJ-2025-05763]
Contribution to a conference proceedings
Schätzle, F. ; Falquez, C. ; Ho, N. ; et al
Modeling Chiplet-to-Chiplet (C2C) Communication for Chiplet-based Co-Design
2025ISC High Performance 2025 Research Paper Proceedings (40th International Conference), HamburgHamburg, Germany, 10 Jun 2025 - 13 Jun 20252025-06-102025-06-13
IEEE 11 pp. (2025) [10.23919/ISC.2025.11018303]2025
Chiplet-based processor design, which combines small dies called chiplets to form a larger chip, enables scalable designs at economical costs. This trend has received high attention such that standards for chiplet design have rapidly established, including packaging, protocols, and Chiplet-to-Chiplet (C2C) interfaces. [...]
OpenAccess: PDF; External link: Fulltext
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2025-12-19 10:03 |
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2025-12-19 09:53 |
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2025-12-19 09:49 |
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2025-12-19 09:20 |
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2025-12-19 08:54 |
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2025-12-19 07:29 |
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2025-12-19 07:26 |
[FZJ-2025-05676]
Contribution to a conference proceedings/Contribution to a book
Ramirez Hidalgo, G. ; Finkenrath, J.
Deflation and polynomial preconditioning in the application of the overlap operator at nonzero chemical potential
2025Proceedings of The 41st International Symposium on Lattice Field Theory — PoS(LATTICE2024) The 41st International Symposium on Lattice Field Theory, LATTICE2024, LiverpoolLiverpool, UK, 28 Jul 2024 - 3 Aug 20242024-07-282024-08-03
Sissa Medialab Trieste, Italy 284 pp. (2025) [10.22323/1.466.0284]2025
When solving linear systems with the overlap operator at nonzero chemical potential $μ$ in lattice QCD one needs, at every iteration of the iterative solver, to apply the sign function evaluated on a non-Hermitian operator $Q_μ$ times a vector, i.e., $sign(Q_μ)v$. In this work we describe how deflation and (the more recently proposed) polynomial preconditioning can be applied to this problem, in particular in the context of lattice QCD. [...]
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