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For any random vector X = (X1; ...;Xn) on a given probability space (Ω;F;Pr), one can always instruct comonotonic modi cations of X, which are de ned as random vectors with the same marginals as X but with the comonotonic copula describing their dependency structure. In this short note, we...
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This paper analyses and develops insights to systematic risk and diversification when random, imperfectly dependent …, losses are aggregated. Systematic risk and diversification are shown to vary across layers of component losses according to … local dependence and volatility structures. Systematic risk is high and diversification is weak overall if high risk layers …
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We consider the Sparre Andersen risk process with interclaim times that belong to the class of distributions with …
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