PATH PROPERTIES OF KERNEL GENERATED 2-TIME PARAMETER GAUSSIAN-PROCESSES
成果类型:
Article
署名作者:
CSORGO, M; LIN, ZY
署名单位:
Zhejiang University
刊物名称:
PROBABILITY THEORY AND RELATED FIELDS
ISSN/ISSBN:
0178-8051
DOI:
10.1007/BF01199787
发表日期:
1991
页码:
423-445
关键词:
ornstein-uhlenbeck processes
continuity
equation
SPACE
摘要:
We study path properties of two-parameter Gaussian processes {X(t, upsilon), t element-of R, upsilon element-of R+} of the form X(t, upsilon) = [GRAPHICS] where the kernel function GAMMA(t, upsilon, x, y) is assumed to be square integrable in (x, y) on R x R+, and W(x, y) is a standard two-parameter Wiener process.
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