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- W1531937668 abstract "Abstract : In this work we explore extremal and related theory for continuous parameter stationary processes. A general theory extending that for the sequence case, described in Chapter 2 of Part I, is obtained, based on dependence conditions closely related to those used there for sequences. In particular, a general form of Gnedenko's Theorem is proved for the maximum M(T) = sup (Xi(t); 0 or = t or = T), where Xi(t) is a stationary stochastic process satisfying appropriate regularity and dependence conditions. Cases where the process (Xi(t)) is normal are discussed in detail. Related topics include point process properties of upcrossings of levels, sample path properties at such upcrossings, location of extremes, maxima and minima for two or more dependent processes, and properties of local extremes. (Author)" @default.
- W1531937668 created "2016-06-24" @default.
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- W1531937668 date "1980-10-01" @default.
- W1531937668 modified "2023-09-27" @default.
- W1531937668 title "Extremal and Related Properties of Stationary Processes. Part II. Extreme Values in Continuous Time." @default.
- W1531937668 hasPublicationYear "1980" @default.
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