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Load balanced heterogeneous parallelism for finite difference problems on image denoising.

  • Ruben Laso
  • , José Carlos Cabaleiro
  • , Francisco F. Rivera
  • , M. Carmen Muñiz
  • , José A. Álvarez-Dios

Veröffentlichungen: Beitrag in FachzeitschriftArtikelPeer Reviewed

Abstract

In this work, we introduce a heterogeneous scheme for computing iterative (or time-step) methods based on finite differences, using an image denoising problem as case study. The idea of this proposal is to dynamically split the domain of the problem into smaller regions based on the CPU and GPU performance, balancing the workload between them. Results show that this approach improves the execution times compared with only use GPU, which is typically faster than CPU in this kind of problems. In our experiments, performance improvements go from 3%, in scenarios where CPU can only handle a little portion of workload, to more than 30%, when CPU can assume more work.

OriginalspracheEnglisch
Aufsatznummere1089
FachzeitschriftComputational and mathematical methods
Jahrgang3
Ausgabenummer3
DOIs
PublikationsstatusVeröffentlicht - Mai 2021

Fördermittel

This work has received financial support from the Ministerio de Economía, Industria y Competitividad within the project TIN2016‐76373‐P and network CAPAP‐H. It was also funded by the Consellería de Cultura, Educación e Ordenación Universitaria of Xunta de Galicia (accr. 2016‐2019, ED431G/08 and reference competitive group 2019‐2021, ED431C 2018/19). information Conseller?a de Cultura, Educaci?n e Ordenaci?n Universitaria, Xunta de Galicia, 2019-2021, ED431C 2018/19, accr.2016-2019, ED431G/08; Ministerio de Econom?a, Industria y Competitividad, Gobierno de Espa?a, TIN2016-76373-P and CAPAP-H networkThis work has received financial support from the Ministerio de Econom?a, Industria y Competitividad within the project TIN2016-76373-P and network CAPAP-H. It was also funded by the Conseller?a de Cultura, Educaci?n e Ordenaci?n Universitaria of Xunta de Galicia (accr. 2016-2019, ED431G/08 and reference competitive group 2019-2021, ED431C 2018/19).

ÖFOS 2012

  • 102023 Supercomputing

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