• DocumentCode
    2734931
  • Title

    Implementation of Jacobi iterative method on graphics processor unit

  • Author

    Wang, Tao ; Yao, Yuan ; Han, Lin ; Zhang, Dan ; Zhang, Yuanyuan

  • Author_Institution
    Dept. of Comput. Sci., Zhengzhou Inf. Sci. & Technol. Inst., Zhengzhou, China
  • Volume
    3
  • fYear
    2009
  • fDate
    20-22 Nov. 2009
  • Firstpage
    324
  • Lastpage
    327
  • Abstract
    CUDA is a new computing architecture introduced by NVIDIA Corporation, aiming at general purpose computation on GPU. The architecture has strong compute power in the compute-intensive applications and data-intensive applications, so in recent years, how the framework is applied to the scientific computing has become a hot research. The iterative method for solving systems of linear equations in engineering and scientific computing has a very far-ranging application. The algorithm provided with high computing intensity and parallelism is very suitable for CUDA architecture. In this paper, Jacobi iterative method is implemented on CUDA-enable GPU. The experimental results show that this iterative method can effectively make use of the CUDA-enable GPU computing power and achieve good performance.
  • Keywords
    Jacobian matrices; coprocessors; engineering computing; iterative methods; mathematics computing; natural sciences computing; CUDA architecture; Jacobi iterative method; NVIDIA Corporation; computing architecture; engineering computing; graphics processor unit; linear equations; scientific computing; Computer applications; Computer architecture; Equations; Graphics; Iterative algorithms; Iterative methods; Jacobian matrices; Power engineering and energy; Power engineering computing; Scientific computing; CUDA; GPU; Jacobi Iterative method; Systems of Linear Equations;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Intelligent Computing and Intelligent Systems, 2009. ICIS 2009. IEEE International Conference on
  • Conference_Location
    Shanghai
  • Print_ISBN
    978-1-4244-4754-1
  • Electronic_ISBN
    978-1-4244-4738-1
  • Type

    conf

  • DOI
    10.1109/ICICISYS.2009.5358155
  • Filename
    5358155