Iterative sparse matrix vector multiplication (SpMV) over GF(2) with CUDA
Solving linear systems of equations (LSEs) is a very common computational problem appearing in numerous research disciplines. From a complexity theoretical point of view, the solution of an LSE is efficiently computable, e.g. by using for example the well known Gaussian elimination algorithm any LSE...
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sg-ntu-dr.10356-440492023-03-03T20:43:50Z Iterative sparse matrix vector multiplication (SpMV) over GF(2) with CUDA Prashanth Srinivas G S. School of Computer Engineering Parallel and Distributed Computing Centre Bertil Schmidt DRNTU::Engineering::Computer science and engineering::Computer systems organization::Performance of systems Solving linear systems of equations (LSEs) is a very common computational problem appearing in numerous research disciplines. From a complexity theoretical point of view, the solution of an LSE is efficiently computable, e.g. by using for example the well known Gaussian elimination algorithm any LSE can be solved in at most cubic time. However, for some areas current algorithms and their sequential implementations are too slow. This is often due to the large dimension or number of LSEs that must be solved in order to accomplish a specific task. To fulfil such purposes Iterative Sparse Matrix Vector Multiplication (SpMV) algorithms need to be designed using useful languages like CUDA that enable seamless communication with GPUs and this is the primary intent of this project. Bachelor of Engineering (Computer Science) 2011-05-20T07:50:36Z 2011-05-20T07:50:36Z 2011 2011 Final Year Project (FYP) http://hdl.handle.net/10356/44049 en Nanyang Technological University 52 p. application/pdf |
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DRNTU::Engineering::Computer science and engineering::Computer systems organization::Performance of systems Prashanth Srinivas G S. Iterative sparse matrix vector multiplication (SpMV) over GF(2) with CUDA |
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Solving linear systems of equations (LSEs) is a very common computational problem appearing in numerous research disciplines. From a complexity theoretical point of view, the solution of an LSE is efficiently computable, e.g. by using for example the well known Gaussian elimination algorithm any LSE can be solved in at most cubic time. However, for some areas current algorithms and their sequential implementations are too slow. This is often due to the large dimension or number of LSEs that must be solved in order to accomplish a specific task.
To fulfil such purposes Iterative Sparse Matrix Vector Multiplication (SpMV)
algorithms need to be designed using useful languages like CUDA that enable
seamless communication with GPUs and this is the primary intent of this
project. |
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School of Computer Engineering |
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School of Computer Engineering Prashanth Srinivas G S. |
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Final Year Project |
author |
Prashanth Srinivas G S. |
author_sort |
Prashanth Srinivas G S. |
title |
Iterative sparse matrix vector multiplication (SpMV) over GF(2) with CUDA |
title_short |
Iterative sparse matrix vector multiplication (SpMV) over GF(2) with CUDA |
title_full |
Iterative sparse matrix vector multiplication (SpMV) over GF(2) with CUDA |
title_fullStr |
Iterative sparse matrix vector multiplication (SpMV) over GF(2) with CUDA |
title_full_unstemmed |
Iterative sparse matrix vector multiplication (SpMV) over GF(2) with CUDA |
title_sort |
iterative sparse matrix vector multiplication (spmv) over gf(2) with cuda |
publishDate |
2011 |
url |
http://hdl.handle.net/10356/44049 |
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1759858406348292096 |