1996
DOI: 10.1016/s0169-7161(96)14016-5
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14 Probability distributions for financial models

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Cited by 190 publications
(174 citation statements)
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“…As such, a test based onβ might be preferred, or a test based on the significance of the asymmetry parameter of another (flexible, fat-tailed, asymmetric) distribution. This is generally referred to as partially adaptive estimation, and is useful because it avoids some of the disadvantages of nonparametric inference; see, for example, McDonald (1991McDonald ( , 1997.…”
Section: Basic Analysismentioning
confidence: 99%
“…As such, a test based onβ might be preferred, or a test based on the significance of the asymmetry parameter of another (flexible, fat-tailed, asymmetric) distribution. This is generally referred to as partially adaptive estimation, and is useful because it avoids some of the disadvantages of nonparametric inference; see, for example, McDonald (1991McDonald ( , 1997.…”
Section: Basic Analysismentioning
confidence: 99%
“…The GB2, like the g-and-h distribution, can accommodate a wide variety of tail-thicknesses and permits skew-18 ness as well. Many of the important properties and applications of the GB2 distribution can be found in McDonald (1996) and McDonald and Xu (1995). Bookstabber and McDonald (1987) and Dutta and Babbel (2005) have explored the possibility of modeling equity and interest rates respectively using GB2.…”
Section: The Gb2 Distributionmentioning
confidence: 99%
“…In other words, an insurance company may bring its risk to minimum by choosing the x q above to be the deductible in a policy with a deductible, or the retention level in the context of reinsurance contracts. Bian and Tiku (1997) and MacDonald (1996) suggest putting k p = (2p -3)/2 if p > 3/2 to obtain the so-called Generalized Student-t (GST) univariate distribution with density (4.13)…”
Section: G) Under Condition (37) the Tail Variance Of X Is Given Bymentioning
confidence: 99%