Exponents of operator self-similar random fields
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文摘
If X(cEt)X(cEt) and cHX(t)cHX(t) have the same finite-dimensional distributions for some pair of linear operators E and H  , we say that the random vector field X(t)X(t) is operator self-similar. The exponents E and H are not unique in general, due to symmetry. This paper characterizes the possible set of range exponents H for a given domain exponent, and conversely, the set of domain exponents E for a given range exponent.
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