DocumentCode :
603183
Title :
Optimization of SVD over Graphic Processor
Author :
Akhtar, Naheed ; Khan, Shougat Nazbin
Author_Institution :
Dept. of Comput. Eng., Aligarh Muslim Univ., Aligarh, India
fYear :
2013
fDate :
9-10 March 2013
Firstpage :
177
Lastpage :
179
Abstract :
Many of the engineering applications employ linear algebra to furnish the analysis. Image Processing deals with Eigen values/vectors, Machine Design requires principal component analysis of stress, Statistics and Data compression requires minimization of dimensionality in data. Singular Value Decomposition serves as the answer to all these varied needs. This method alone serves many computational & analytical purposes. Although the computation of SVD of a matrix is bulky, the process involves a sequence of vector operations. This makes it a good candidate for parallelization of over Graphic Processors. This paper proposes parallelization of SVD modules in LAPACK over GPGPU using OpenCL. OpenCL is crucial for making the implementation platform independent. Narayanan[1] too considers parallelization of SVD over CUDA using CUBLAS. This work proposes a scheme which is platform independent, and focuses on routines beyond BLAS.
Keywords :
computer graphics; data compression; eigenvalues and eigenfunctions; optimisation; principal component analysis; singular value decomposition; CUBLAS; CUDA; GPGPU; LAPACK; OpenCL; SVD modules; data compression; eigenvalues; eigenvectors; engineering applications; graphic processor; image processing; linear algebra; machine design; optimization; parallelization; principal component analysis; singular value decomposition; statistics; vector operations; Accuracy; Graphics processing units; Libraries; Matrix decomposition; Optimization; Singular value decomposition; Vectors; GPGPU; Parallel Computing; Singular Value Decomposition;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Information Systems and Computer Networks (ISCON), 2013 International Conference on
Conference_Location :
Mathura
Print_ISBN :
978-1-4673-5987-0
Type :
conf
DOI :
10.1109/ICISCON.2013.6524198
Filename :
6524198
Link To Document :
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