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Volumn , Issue , 2008, Pages 1-196

Generalized linear models for insurance data

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EID: 84925075149     PISSN: None     EISSN: None     Source Type: Book    
DOI: 10.1017/CBO9780511755408     Document Type: Book
Times cited : (309)

References (42)
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    • Greenwood, M. and G.U. Yule (1920). An inquiry into the nature of frequency distributions representative of multiple happenings, with particular reference to the occurrence of multiple attacks of disease or of repeated accidents. Journal of the Royal Statistical Society 83, 255–279.
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    • Human Mortality Database (2007). http://www.mortality.org. (Accessed 13 May 2007).
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    • Fitting tweedie's compound poisson model to insurance claims data
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    • Jørgensen, B.1    Souza, M.2
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    • Lee, Y.1    Nelder, J.A.2
  • 25
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    • Negative binomial or poisson-inverse gaussian?
    • Lemaire, J. (1991). Negative binomial or Poisson-inverse Gaussian? ASTIN Bulletin 21, 167–168.
    • (1991) ASTIN Bulletin , vol.21 , pp. 167-168
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    • Practical applications of the statistics of repeated events, particularly to industrial accidents
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    • Partial proportional odds models for ordinal response variables
    • Peterson, B. and F.E. Harrell (1990). Partial proportional odds models for ordinal response variables. Applied Statistics 39(2), 205–217.
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    • Generalized additive models for location, scale and shape
    • Rigby, R.A. and D.M. Stasinopoulos (2005). Generalized additive models for location, scale and shape. Applied Statistics 54(3), 507–554.
    • (2005) Applied Statistics , vol.54 , Issue.3 , pp. 507-554
    • Rigby, R.A.1    Stasinopoulos, D.M.2
  • 33
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    • Sydney: Roads and Traffic Authority
    • Roads and Traffic Authority (2004). Road Traffic Crashes in New South Wales. Sydney: Roads and Traffic Authority.
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  • 34
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    • Mixed poisson – an ideal distribution of claim numbers?
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    • (1982) Insurance: Mathematics and Economics , vol.8 , pp. 35-46
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    • (2002) ASTIN Bulletin , vol.32 , pp. 143-157
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  • 41
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    • The poisson-inverse gaussian distribution as an alternative to the negative binomial
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    • (1987) Scandinavian Actuarial Journal , vol.87 , pp. 113-127
    • Willmot, G.E.1


* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.