Stochastic Claims Reserving Methods in Insurance
By Mario V. Wüthrich, Michael Merz. 2008
334 citations recorded by the source corpus.
View Paper: https://www.semanticscholar.org/paper/46ccd8afc130ef9e51924591b4070386e7eb89a3
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
Citations in the corpus
- Individual Loss Reserving with the Multivariate Skew Normal Model (2011, unknown): “A rich literature exists about those techniques and an overview can be found in England & Verrall (2002) or Wüthrich & Merz (2008).”
- Model Uncertainty in Claims Reserving within Tweedie's Compound Poisson Models (2009, methodology): “…the dispersion parameter φ is estimated using Pearson’s residuals as φ̂P = 1 N − k ∑ i+j≤I (Yi,j − α̂MLEi β̂MLEj )2 (α̂MLEi β̂ MLE j ) p , (3.18) where N is the number of observations Yi,j in DI and k is the number of estimated parameters αi, βj (see e.g. Wüthrich and Merz (2008), formula (6.58)).”
- On sequential Monte Carlo, partial rejection control and approximate Bayesian computation (2008, unknown): “W¨uthrich and Merz, 2008).”
- Prediction of RBNS and IBNR Claims using Claim Amounts and Claim Counts (2010, unknown): “Wüthrich and Merz (2008), England and Verrall (2002) and Taylor (1986) provide useful overviews of stochastic claims reserving.”
- Modelling The Claims Development Result For Solvency Purposes (2008, unknown): “5 in [9]) σ̂(2) j = 1 I − j − 1 I−j−1 ∑”
- Micro-level stochastic loss reserving for general insurance (2012, unknown): “England and Verrall (2002) and Wuthrich and Merz (2008) give overviews of techniques for loss reserving based on triangles.”