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- W2163322210 abstract "This paper is concerned with everywhere local behaviour of certain classes of random processes which have stationary Gaussian increments. It is shown that for two classes of processes almost all the sample functions have the following property. The supremum of the increments in the neighbourhood of a point is everywhere of larger order than the standard deviation. For a third class of processes it is shown that the supremum is at least of the same order as the standard deviation." @default.
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- W2163322210 date "1973-04-01" @default.
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- W2163322210 title "Everywhere irregularity of certain classes of random processes with stationary Gaussian increments" @default.
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- W2163322210 doi "https://doi.org/10.2307/1425966" @default.
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