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  • Search: subject:"Davis–Resnick tail property"
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Subject
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Davis–Resnick tail property 2 Dirichlet distribution 2 Aggregation 1 Archimedean copula 1 Ausreißer 1 Completely monotone functions 1 Davis-Resnick tail property 1 Gumbel distribution 1 Gumbel max-domain of attraction 1 Max-domain of attraction 1 Mitra-Resnick model 1 Mixing 1 Outliers 1 Perturbed risk model 1 Probability theory 1 Random scaling 1 Risiko 1 Risikomanagement 1 Risikomaß 1 Risk 1 Risk aggregation 1 Risk management 1 Risk measure 1 Ruin probability 1 Statistical distribution 1 Statistische Verteilung 1 Tail asymptotics 1 Theorie 1 Theory 1 Wahrscheinlichkeitsrechnung 1 Weibull distribution 1 Weibull max-domain of attraction 1 extreme value distribution 1 k-monotone functions 1 max-domain of attraction 1 risk aggregation 1
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Article 3
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Article in journal 1 Aufsatz in Zeitschrift 1
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Undetermined 2 English 1
Author
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Hashorva, Enkelejd 3 Asimit, Alexandru V. 1 Constantinescu, Corina 1 Ji, Lanpeng 1 Kortschak, Dominik 1
Published in...
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IMA journal of management mathematics 1 Insurance: Mathematics and Economics 1 Journal of Multivariate Analysis 1
Source
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RePEc 2 ECONIS (ZBW) 1
Showing 1 - 3 of 3
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Aggregation of randomly weighted large risks
Asimit, Alexandru V.; Hashorva, Enkelejd; Kortschak, Dominik - In: IMA journal of management mathematics 28 (2017) 3, pp. 403-419
Persistent link: https://www.econbiz.de/10011774250
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Extremes of aggregated Dirichlet risks
Hashorva, Enkelejd - In: Journal of Multivariate Analysis 133 (2015) C, pp. 334-345
The class of Dirichlet random vectors is central in numerous probabilistic and statistical applications. The main result of this paper derives the exact tail asymptotics of the aggregated risk of powers of Dirichlet random vectors when the radial component has df in the Gumbel or the Weibull...
Persistent link: https://www.econbiz.de/10011116239
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Archimedean copulas in finite and infinite dimensions—with application to ruin problems
Constantinescu, Corina; Hashorva, Enkelejd; Ji, Lanpeng - In: Insurance: Mathematics and Economics 49 (2011) 3, pp. 487-495
In this paper we discuss the link between Archimedean copulas and L1 Dirichlet distributions for both finite and infinite dimensions. With motivation from the recent papers Weng et al. (2009) and Albrecher et al. (2011) we apply our results to certain ruin problems.
Persistent link: https://www.econbiz.de/10011046584
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