In the context of capital allocation principles for risk measures and in the spirit of the result of Kalkbrener (Theorem 4.3 in [30]) concerning the relation between linear capital allocation rules and the well known Gradient allocation, we investigate an extension to the convex and non-differentiable case of the result above and the link with the ''generalized collapse to the mean'' problem.

Capital allocation rules and generalized collapse to the mean

Francesca Centrone
;
2024-01-01

Abstract

In the context of capital allocation principles for risk measures and in the spirit of the result of Kalkbrener (Theorem 4.3 in [30]) concerning the relation between linear capital allocation rules and the well known Gradient allocation, we investigate an extension to the convex and non-differentiable case of the result above and the link with the ''generalized collapse to the mean'' problem.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11579/160502
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