Measuring Basis Risk in Longevity Hedges
By Johnny Siu-Hang Li, Mary R. Hardy. 2011
241 citations recorded by the source corpus.
Subfields: Demography, General Health Professions, Health
View Paper: https://www.semanticscholar.org/paper/3d570b4724f2579c5c034ed542714416e385f350
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Demography
- Mary R. Hardy
- Johnny Siu-Hang Li
- Rui Zhou
- Andrew J. G. Cairns
- Ken Seng Tan
- Elena Vigna
- Kevin Dowd
- David P. Blake
In General Health Professions
- Mary R. Hardy
- Johnny Siu-Hang Li
- Rui Zhou
- Andrew J. G. Cairns
- Ken Seng Tan
- Kevin Dowd
- David P. Blake
- Elena Vigna
In Health
Citations in the corpus
- A step-by-step guide to building two-population stochastic mortality models (2015, methodology): “The two extensions were subsequently used by Li and Hardy (2011) to quantify the population basis risk in an index-based q-forward longevity hedge.”
- Modelling and management of longevity risk: Approximations to survivor functions and dynamic hedging (2011, methodology): “While this is a significant consideration, it has been demonstrated elsewhere (Cairns et al., 2011b, Li and Hardy, 2011) that, at least over medium and longer-term horizons, hedge effectiveness is still high even using static hedging.”
- Multi-population mortality models: A factor copula approach (2015, unknown): “Hua Chen, Richard MacMinn and Tao Sun Literature Two-population mortality model Li and Lee (2005): augmented common factor model Li and Hardy (2011): cointegrated Lee-Carter model Dowd et al. (2011): gravity model (see also Jarnerand Kryger 2011) Carins et al. (2011): framework for…”
- The New Life Market (2013, unknown): “56 See also Li and Lee (2005), Jarner and Kryger (2011), and Li and Hardy (2011).”
- Modeling Period Effects in Multi-Population Mortality Models: Applications to Solvency II (2014, background): “Li and Hardy (2011) considered four possible ways to generalize a single-population mortality model to one that fits two or more populations.”
- Pricing Standardized Mortality Securitizations: A Two‐Population Model with Transitory Jump Effects (2013, unknown): “The use of a Lee-Carter structure for two-population mortality modeling has been considered in Carter and Lee (1992), Li and Hardy (2011), Li and Lee (2005) and the original version of Cairns et al. (2011a).”