Alili, L. and Kyprianou, A. E. (2005). Some remarks on first passage of Lévy processes, the American put and pasting principles. Ann. Appl. Prob.
Asmussen, S., Avram, F. and Pistorius, M. R. (2004). Russian and American put options under exponential phase-type Lévy models. Stoch. Process. Appl.
Bauer, D., Kling, A. and Russ, J. (2008). A universal pricing framework for guaranteed minimum benefits in variable annuities. ASTIN Bull.
Bernard, C., Hardy, M. and MacKay, A. (2014). State-dependent fees for variable annuity guarantees. ASTIN Bull.
Cai, N. (2009). On first passage times of a hyper-exponential jump diffusion process. Operat. Res. Lett.
Cai, N., Chen, N. and Wan, X. (2009). Pricing double-barrier options under a flexible jump diffusion model. Operat. Res. Lett.
Delong, Ł. (2014). Pricing and hedging of variable annuities with state-dependent fees. Insurance Math. Econom.
Feller, W. (1971). An Introduction to Probability Theory and Its Applications, Vol. II, 2nd edn. John Wiley, New York.
Gerber, H. U. and Shiu, E. S. W. (1994). Option pricing by Esscher transforms. Trans. Soc. Actuaries
Ko, B., Shiu, E. S. W. and Wei, L. (2010). Pricing maturity guarantee with dynamic withdrawal benefit. Insurance Math. Econom.
Kuznetsov, A. (2012). On the distribution of exponential functionals for Lévy processes with jumps of rational transform. Stoch. Process. Appl.
Kyprianou, A. E. (2006). Introductory Lectures on Fluctuations of Lévy Processes with Applications. Springer, Berlin.
Kyprianou, A. E. and Loeffen, R. L. (2010). Refracted Lévy processes. Ann. Inst. H. Poincaré Prob. Statist.
Kyprianou, A. E., Pardo, J. C. and Pérez, J. L. (2014). Occupation times of refracted Lévy processes. J. Theoret. Prob.
Lee, H. (2003). Pricing equity-indexed annuities with path-dependent options. Insurance Math. Econom.
Lewis, A. L. and Mordecki, E. (2008). Wiener–Hopf factorization for Lévy processes having positive jumps with rational transforms. J. Appl. Prob.
MacKay, A., Augustyniak, M., Bernard, C. and Hardy, M. R. (2017). Risk management of policyholder behavior in equity-linked life insurance. J. Risk Insurance
Ng, A. C.-Y. and Li, J. S.-H. (2011). Valuing variable annuity guarantees with the multivariate Esscher transform. Insurance Math. Econom.
Pistorius, M. (2006). On maxima and ladder processes for a dense class of Lévy process. J. Appl. Prob.
Renaud, J.-F. (2014). On the time spent in the red by a refracted Lévy risk process. J. Appl. Prob.
Situ, R. (2005). Theory of Stochastic Differential Equations with Jumps and Applications. Springer, New York.
Wu, L. and Zhou, J. (2015). Occupation times of refracted Lévy processes with jumps having rational Laplace transform. Preprint. Available at https://arxiv.org/abs/1501.03363v3.
Zhou, J. and Wu, L. (2015). Occupation times of refracted double exponential jump diffusion processes. Statist. Prob. Lett.
Zhou, J. and Wu, L. (2015). The time of deducting fees for variable annuities under the state-dependent fee structure. Insurance Math. Econom.
Zhou, J. and Wu, L. (2015). Valuing equity-linked death benefits with a threshold expense strategy. Insurance Math. Econom.