程丽娟, 王颖喆. 非凸流形上扩散过程的代数式收敛性[J]. 应用概率统计, 2015, 31(5): 493-502.
引用本文: 程丽娟, 王颖喆. 非凸流形上扩散过程的代数式收敛性[J]. 应用概率统计, 2015, 31(5): 493-502.
shu
Cheng Lijuan, Wang Yingzhe. Rate of Algebraic Convergence for Diffusion Processes on Non-Convex Manifold[J]. Chinese Journal of Applied Probability and Statistics, 2015, 31(5): 493-502.
Citation: Cheng Lijuan, Wang Yingzhe. Rate of Algebraic Convergence for Diffusion Processes on Non-Convex Manifold[J]. Chinese Journal of Applied Probability and Statistics, 2015, 31(5): 493-502.
shu

非凸流形上扩散过程的代数式收敛性

Rate of Algebraic Convergence for Diffusion Processes on Non-Convex Manifold

    摘要
  • 摘要: 本文研究带非凸边界的非紧流形上的反射扩散过程在范数下的代数式收敛性, 给出了若干过程代数式收敛的充分的和必要的判定条件.

     

    Abstract: Algebraic convergence in -sense is studied for the reflecting diffusion processes on noncompact manifold with non-convex boundary. A series of sufficient and necessary conditions for the algebraic convergence are presented.

     

    • HTML全文
    • 参考文献(0)
    • 相关文章
    • 施引文献
  • 资源附件(0)

/

返回文章
返回