ZHANG Xiaoyu, XU Fuxia. The Structure and Best-Possible Bounds of Random Variables which Degree of Radial Asymmetry is[J]. Chinese Journal of Applied Probability and Statistics, 2016, 32(6): 603-616.
Citation: ZHANG Xiaoyu, XU Fuxia. The Structure and Best-Possible Bounds of Random Variables which Degree of Radial Asymmetry is[J]. Chinese Journal of Applied Probability and Statistics, 2016, 32(6): 603-616.

The Structure and Best-Possible Bounds of Random Variables which Degree of Radial Asymmetry is

  • We study the random variables of radial asymmetry based on copulas. We research on the structure of random variables which radial asymmetry degree is and get the exact best-possible bounds of random variables which radial asymmetry degree is equal to . Then we expand to general case. We propose an essential condition of radial asymmetry degree is and study the structure of copula. We provide a broad bounds of copula that the radial asymmetry degree is .
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