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- W2011284138 abstract "We develop a framework for regularly varying measures on complete separable metric spaces $mathbb{S}$ with a closed cone $mathbb{C}$ removed, extending material in Hult & Lindskog (2006), Das, Mitra & Resnick (2013). Our framework provides a flexible way to consider hidden regular variation and allows simultaneous regular variation properties to exist at different scales and provides potential for more accurate estimation of probabilities of risk regions. We apply our framework to iid random variables in $mathbb{R}_+^infty$ with marginal distributions having regularly varying tails and to cadlag Levy processes whose Levy measures have regularly varying tails. In both cases, an infinite number of regular variation properties coexist distinguished by different scaling functions and state spaces." @default.
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- W2011284138 date "2013-07-22" @default.
- W2011284138 modified "2023-10-01" @default.
- W2011284138 title "Regularly Varying Measures on Metric Spaces: Hidden Regular Variation and Hidden Jumps" @default.
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