An acceleration technique for 2D MOC based on Krylov subspace and domain decomposition methods

被引：0
|
作者：
School of Nuclear Science and Technology, Xi'An Jiaotong University, Xi'an Shaanxi 710049, China [1 ]
机构：
来源：
Ann Nucl Energy | 1600年 / 12卷 / 2742-2751期
关键词：
This research was carried out under the financial support of the National Science Foundation of China (Approved number 10976021 and 10875094); the National High Technology Research and Development Program (‘863’ Program) of China (Approved number 2009AA050705); and the National Magnetic Confinement Fusion Science Program (No. 2010GB111007);
D O I：
暂无
中图分类号：
学科分类号：
摘要：
引用
收藏
相关论文
共 50 条
  • [1] An acceleration technique for 2D MOC based on Krylov subspace and domain decomposition methods
    Zhang, Hongbo
    Wu, Hongchun
    Cao, Liangzhi
    [J]. ANNALS OF NUCLEAR ENERGY, 2011, 38 (12) : 2742 - 2751
  • [2] ACCELERATION TECHNIQUE USING KRYLOV SUBSPACE METHODS FOR 2D ARBITRARY GEOMETRY CHARACTERISTICS SOLVER
    Zhang, Hongbo
    Wu, Hongchun
    Cao, Liangzhi
    [J]. PROCEEDINGS OF THE 18TH INTERNATIONAL CONFERENCE ON NUCLEAR ENGINEERING 2010, VOL 2, 2011, : 79 - 87
  • [3] Krylov subspace and domain decomposition methods in 2D viscous flow by boundary-domain integral method
    Hribersek, M
    Skerget, L
    [J]. IABEM SYMPOSIUM ON BOUNDARY INTEGRAL METHODS FOR NONLINEAR PROBLEMS, 1997, : 107 - 114
  • [4] Domain-Decomposition Approach to Krylov Subspace Iteration
    Iupikov, O. A.
    Craeye, C.
    Maaskant, R.
    Ivashina, M. V.
    [J]. IEEE ANTENNAS AND WIRELESS PROPAGATION LETTERS, 2016, 15 : 1414 - 1417
  • [5] A preconditioning technique for Krylov subspace methods in RKHSs
    Hashimoto, Yuka
    Nodera, Takashi
    [J]. JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS, 2022, 415
  • [6] Acceleration of contour integration techniques by rational Krylov subspace methods
    Goeckler, T.
    Grimm, V.
    [J]. JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS, 2017, 316 : 133 - 142
  • [7] Development and verification of MOC code based on Krylov subspace and efficient preconditioning techniques
    Zheng, Yong
    Peng, Minjun
    Xia, Genglei
    [J]. ANNALS OF NUCLEAR ENERGY, 2017, 99 : 427 - 433
  • [8] Deflated Krylov Iterations in Domain Decomposition Methods
    Gurieva, Y. L.
    Ilin, V. P.
    Perevozkin, D. V.
    [J]. DOMAIN DECOMPOSITION METHODS IN SCIENCE AND ENGINEERING XXIII, 2017, 116 : 345 - 352
  • [9] Two-dimensional matrix characteristics method based on Krylov subspace and domain decomposition theories
    Zhang, Hong-Bo
    Wu, Hong-Chun
    Cao, Liang-Zhi
    Zheng, You-Qi
    Xia, Bang-Yang
    [J]. Hedongli Gongcheng/Nuclear Power Engineering, 2013, 34 (04): : 1 - 6
  • [10] Application of algebraic domain decomposition combined with Krylov subspace iterative methods to solve 3D vector finite element equations
    Ping, X. W.
    Chen, R. S.
    [J]. MICROWAVE AND OPTICAL TECHNOLOGY LETTERS, 2007, 49 (03) : 686 - 692
12345