Asmussen, S. (2000). Ruin Probabilities. World Scientific, Singapore.
Asmussen, S. and Klüppelberg, C. (1996). Large deviation results for subexponential tail, with applications to insurance risk. Stoch. Process. Appl.
Bingham, N. H., Goldie, C. M., and Teugels, J. L. (1987). Regular Variation. Cambridge University Press.
Cline, D. B. H., and Hsing, T. (1991). Large deviation probabilities for sums and maxima of random variables with heavy or subexponential tails. Preprint, Texas A&M University.
Embrechts, P., Klüppelberg, C., and Mikosch, T. (1997). Modelling Extremal Events for Insurance and Finance. Springer, Berlin.
Klüppelberg, C., and Mikosch, T. (1997). Large deviations of heavy-tailed random sums with applications in insurance and finance. J. Appl. Prob.
Mikosch, T., and Nagaev, A. V. (1998). Large deviations of heavy-tailed sums with applications in insurance. Extremes
Rolski, T., Schmidli, H., Schmidt, V., and Teugels, J. (1999). Stochastic Processes for Insurance and Finance. John Wiley, Chichester.
Tang, Q. H., and Yan, J. A. (2002). A sharp inequality for the tail probabilities of sums of i.i.d. r.v.'s with dominatedly varying tails. Sci. China A
Tang, Q. H., Su, C., Jiang, T., and Zhang, J. S. (2001). Large deviations for heavy-tailed random sums in compound renewal model. Statist. Prob. Lett.