A customized precision format based on mantissa segmentation for accelerating sparse linear algebra
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Altres documents de l'autoria: Grützmacher, Thomas; Cojean, Terry; Flegar, Goran; Göbel, Fritz; Anzt, Hartwig
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https://doi.org/10.1002/cpe.5418 |
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Títol
A customized precision format based on mantissa segmentation for accelerating sparse linear algebraData de publicació
2019Editor
WileyISSN
1532-0626; 1532-0634Cita bibliogràfica
Grützmacher T, Cojean T, Flegar G, Göbel F, Anzt H. A customized precision format based on mantissasegmentationforacceleratingsparselinearalgebra.ConcurrencyComputatPractExper.2019;e5418.https://doi.org/10.1002/cpe.5418Tipus de document
info:eu-repo/semantics/articleVersió de l'editorial
https://onlinelibrary.wiley.com/doi/full/10.1002/cpe.5418Versió
info:eu-repo/semantics/publishedVersionParaules clau / Matèries
Resum
In this work, we pursue the idea of radically decoupling the floating point format used for arithmetic operations from the format used to store the data in memory. We complement this idea with a customized precision ... [+]
In this work, we pursue the idea of radically decoupling the floating point format used for arithmetic operations from the format used to store the data in memory. We complement this idea with a customized precision memory format derived by splitting the mantissa (significand) of standard IEEE formats into segments, such that values can be accessed faster if lower accuracy is acceptable. Combined with precision‐aware algorithms that dynamically adapt the data access accuracy to the numerical requirements, the customized precision memory format can render attractive runtime savings without impacting the memory footprint of the data or the accuracy of the final result. In an experimental analysis using the adaptive precision Jacobi method on diagonalizable test problems, we assess the benefits of the mantissa‐segmenting customized precision format on recent multi‐ and manycore architectures. [-]
Publicat a
Concurrency and Computation: Practice and Experience, 2019Proyecto de investigación
Helmholtz Association. Grant Number: VH-NG-1241; CICYT. Grant Number: TIN2017-82972-R; Swiss National Supercomputing Centre. Grant Number: #d100; Juelich Supercomputing CentreDrets d'accés
Copyright © John Wiley & Sons, Inc.
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