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Estimating the Gerber–Shiu function in a Lévy risk model by Laguerre series expansion
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Estimating the Gerber–Shiu function in a Lévy risk model by Laguerre series expansion (2018)Estimating the Gerber–Shiu function in a …A new efficient method for estimating the Gerber–Shiu function in the classical risk model (2017)A new efficient method for es…Optimal dividend problem with a terminal value for spectrally positive Lévy processes (2013)Optimal dividend problem with…Gerber–Shiu Risk Theory (2013)Gerber–Shiu Risk TheoryNon-parametric estimation of the Gerber–Shiu function for the Wiener–Poisson risk model (2010)Non-parametric estimation of …Nonparametric estimation for pure jump Lévy processes based on high frequency data (2009)Nonparametric estimation for …Nonparametric estimation of ruin probabilities given a random sample of claims (2008)Nonparametric estimation of r…On The Expected Discounted Penalty function for Lévy Risk Processes (2006)On The Expected Discounted Pe…On the Time Value of Ruin (1998)On the Time Value of RuinAn introduction to mathematical risk theory (1979)Option pricing by Esscher transforms. (1995)Optimal Dividends (2004)Insurance Risk and Ruin (2005)Fluctuations of Lévy Processes with Applications (2014)Aspects of Risk Theory (1991)The Variance Gamma Process and Option Pricing (1998)Distribution of the Present Value of Dividend Payments in a Lévy Risk Model (2007)On a generalization of the Gerber–Shiu function to path-dependent penalties (2009)Exact joint laws associated with spectrally negative Lévy processes and applications to insurance risk theory (2013)Estimates for the probability of ruin with special emphasis on the possibility of large claims (1982)Insurance: Mathematics and Economics (2004)On a nonparametric estimator for ruin probability in the classical risk model (2012)Modern Actuarial Theory and Practice (2020)The joint distribution of the time of ruin, the surplus immediately before ruin, and the deficit at ruin (1997)Nonparametric estimate of the ruin probability in a pure-jump Lévy risk model (2013)The Variance Gamma (V.G.) Model for Share Market Returns (1990)Modelling by Lévy Processes for Financial Econometrics (2001)Bilateral gamma distributions and processes in financial mathematics (2007)Estimation of the characteristics of a Lévy process observed at arbitrary frequency (2010)Estimation for Lévy processes from high frequency data within a long time interval (2011)Estimation for Levy processes from high frequency data within a long time interval (2011)Ruin Probabilities (2010)Exit problems for spectrally negative Lévy processes and applications to (Canadized) Russian options (2004)On the optimal dividend problem for a spectrally negative Lévy process (2007)The Theory of Scale Functions for Spectrally Negative Lévy Processes (2012)ON THE OPTIMAL DIVIDEND PROBLEM FOR A SPECTRALLY POSITIVE LÉVY PROCESS (2014)Optimal dividend problems for a jump-diffusion model with captial injections and proportional transaction costs (2014)Optimal periodic dividend and capital injection problem for spectrally positive Lévy processes (2017)Modelling of extremal events in insurance and finance (1994)Continuous Martingales and Brownian Motion (1999)Non-Life Insurance: Mathematics & Statistics (2013)On the Time Spent in the Red by a Refracted Lévy Risk Process (2014)Alpha-robust mean-variance reinsurance-investment strategy (2016)
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References

  • 1998On the Time Value of Ruin786 cited
  • 2013Optimal dividend problem with a terminal value for spectrally positive Lévy processes122 cited
  • 2013Gerber–Shiu Risk Theory80 cited
  • 2006On The Expected Discounted Penalty function for Lévy Risk Processes78 cited
  • 2009Nonparametric estimation for pure jump Lévy processes based on high frequency data62 cited
  • 2008Nonparametric estimation of ruin probabilities given a random sample of claims45 cited
  • 2010Non-parametric estimation of the Gerber–Shiu function for the Wiener–Poisson risk model45 cited
  • 2017A new efficient method for estimating the Gerber–Shiu function in the classical risk model37 cited

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