DocumentCode
572441
Title
Superlinear speedup for matrix multiplication
Author
Ristov, Sasko ; Gusev, Marjan
Author_Institution
Fac. of Inf. Sci. & Comput. Eng., Ss. Cyril & Methodius Univ., Skopje, Macedonia
fYear
2012
fDate
25-28 June 2012
Firstpage
499
Lastpage
504
Abstract
Amdahl has shown that multiprocessor execution performance is not proportional to the number of processors. Gustafson has found a way to show that there are algorithms which can have almost linear speedup. In this article we have found algorithms which can achieve a superlinear speedup. The idea is not based on changing the algorithm or executing smaller number of operations like in the parallel search. It is based on characteristics of using an structure persistent algorithm which efficiently exploits the cache in a shared multiprocessor and avoids cache misses as much as possible. Our experimental research shows results of superlinear speedup for algorithms which run on modern multicore and multi-chip architectures and perform beyond expectations of maximum linear speedup.
Keywords
cache storage; matrix multiplication; parallel algorithms; shared memory systems; Amdahl law; Gustafson law; cache; matrix multiplication; multichip architectures; multicore architectures; multiprocessor execution performance; shared multiprocessor; structure persistent algorithm; superlinear speedup; Computers; Education; Internet; Knowledge management; Materials; Web pages; Amdahl´s law; Gustafson´s law; L2 cache; high performance computing; matrix multiplication; shared memory multiprocessor; superlinear speedup;
fLanguage
English
Publisher
ieee
Conference_Titel
Information Technology Interfaces (ITI), Proceedings of the ITI 2012 34th International Conference on
Conference_Location
Cavtat, Dubrovnik
ISSN
1334-2762
Print_ISBN
978-1-4673-1629-3
Type
conf
DOI
10.2498/iti.2012.0376
Filename
6308001
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