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- W2069305705 abstract "Introduction. H6lder conditions, both uniform and local, will be obtained for a wide class of separable, real-valued Gaussian processes with stationary increments. Let X(t) be such a process with E{X(t)} = 0 and E{(X(t))2} 0. The major portion of our results apply to processes for which a2(h) is concave for h E [0, 8]. This study is motivated by the well-known results for Brownian motion, the law of the iterated logarithm and Paul Levy's uniform Hdlder condition. Therefore, representing a real-valued, separable Gaussian process with stationary increments by the corresponding function a2(h), we seek functions f(h) and f(h) for which the following events have probability 1:" @default.
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- W2069305705 date "1968-01-01" @default.
- W2069305705 modified "2023-09-25" @default.
- W2069305705 title "Hölder conditions for Gaussian processes with stationary increments" @default.
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- W2069305705 doi "https://doi.org/10.1090/s0002-9947-1968-0230368-7" @default.
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