一个平稳的随机向量场的发散度可以总是正的(一种外斯现象)
Divergence of a stationary random vector field can be always positive (a Weiss' phenomenon)
摘要:
平稳随机向量场在给定点的散度通常是一个中心(即零均值)随机变量。奇怪的是,它几乎肯定等于1。这个事实是B揭示的现象的另一种形式。1997年的Weiss。
英文摘要:
The divergence of a stationary random vector field at a given point is usually a centered (that is, zero mean) random variable. Strangely enough, it can be equal to 1 almost surely. This fact is another form of a phenomenon disclosed by B. Weiss in 1997.
机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。