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H. L. Seal, Survival Probabilities (The Goal of Risk Theory)Chichester: John Wiley & Sons Inc., 1978, x+ 103, $ 24.50.
Published online by Cambridge University Press: 29 August 2014
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- Copyright © International Actuarial Association 1980
References
Bailey, N. T. J. (1956). A Continuous Time Treatment of a Simple queue using Generating Functions, J. Roy. Stat. Soc., Sec. B, 16, 288–29.Google Scholar
Champernowne, D. G. (1956). An Elementary Method of Solution of the Queueing problem with a single Server and a constant Parameter, J. Roy Stat. Soc., Ser. B, 18, 125–128.Google Scholar
Gerber, H., (1973). Martingales in risk theory, Mitt. Ver. Schweiz. Vers. Math., 73, 205–216.Google Scholar
Goovaerts, M. J. and Goethem, P. Van. (1978). On a Barry-Esseen theorem for compound Poisson processes, Journ. of Comput. and Ap. Math. 4, 93–100.CrossRefGoogle Scholar
Thorin, O. (1977). Ruin probabilities prepared for Numerical Calculation, Scand. Ac. Journal, supplement, 7–17.CrossRefGoogle Scholar
Ledermann, W. and Reuter, G. E. (1956). Spectral Theory for the Differential Equations of Simple Birth and Death Processes, Phil. Trans. Roy. Soc. London, ser. A, 246, 321–369.Google Scholar
Thorin, O. and Wikstad, N. (1973). “Numerical evaluation of Ruin Probability for a Finite Period”, Astin Bulletin, 7, 137–153.CrossRefGoogle Scholar
Wikstad, N. (1971). Exemplification of Ruin Probabilities, Astin Bulletin, 6, 147–152.CrossRefGoogle Scholar
Takacs, L. (1967). Combinational Methods in the Theory of Stochastic Processes, John Wiley & Sons, New York.Google Scholar
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