2016
DOI: 10.1007/s11579-016-0171-y
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Diversification, protection of liability holders and regulatory arbitrage

Abstract: Any solvency regime for financial institutions should be aligned with the fundamental objectives of regulation: protecting liability holders and securing the stability of the financial system. The first objective leads to consider surplus-invariant capital adequacy tests, i.e. tests that do not depend on the surplus of a financial institution. We provide a complete characterization of closed, convex, surplus-invariant capital adequacy tests that highlights an inherent tension between surplusinvariance and the … Show more

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Cited by 16 publications
(2 citation statements)
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“…The numéraire invariance axiom is introduced by Artzner et al (2009) and further investigated by Koch-Medina et al (2017). It means that the acceptance set should not depend on the choice of the numéraire asset.…”
Section: Positive Inclusion: Xmentioning
confidence: 99%
See 1 more Smart Citation
“…The numéraire invariance axiom is introduced by Artzner et al (2009) and further investigated by Koch-Medina et al (2017). It means that the acceptance set should not depend on the choice of the numéraire asset.…”
Section: Positive Inclusion: Xmentioning
confidence: 99%
“…In contrast, Koch-Medina et al (2015) find that the acceptance set associated with ES, i.e., A = {X ∈ X | ES α (X ) ≤ 0}, is not surplus invariant. Koch-Medina et al (2015, 2017 provide dual characterizations of convex and surplus-invariant acceptance sets. Furthermore, they prove that the only coherent acceptance set that is simultaneously law invariant and surplus invariant is the positive cone L…”
Section: Positive Inclusion: Xmentioning
confidence: 99%