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V. E. Bening and V. Yu. Korolev. Asymptotic behavior of non-ordinarygeneralized Cox processes with nonzero means. — Journal of MathematicalSciences, 1998, Vol. 92, No. 3, p. 3836-3856.190. V. E. Bening and V. Yu. Korolev. Generalized risk processes: asymptoticproperties and statistical estimation of ruin probability. – “DwudziestaÓsma Ogólnopolska Konferencja Zastosowań Matematyki, ZakopaneKościelisko, 22-29.IX.1999”.
Abstracts of Communications. InstytutMatematyczny Polskiej Akademii Nauk, 1999, p. 5-7191. V. E. Bening and V. Yu. Korolev. Nonparametric estimation of ruinprobability for generalized risk processes. – XX International Seminar onStability Problems for Stochastic Models. Lublin–NaÃleczów, Poland, 5-11September, 1999. Abstracts of Communications. Maria Curie-SkÃlodowskaUniversity Publishing House, Lublin, 1999, p. 26-28.578Литература192.
V. E. Bening, V. Yu. Korolev and S. Ya. Shorgin. On random sumsof indicators. – Пятая Междунаpодная Петpозаводская конфеpенция“Веpоятностные методы в дискpетной математике”. Петpозаводск,1 – 6 июня 2000 г. Тезисы докладов. Обозpение пpикладной и пpомышленной математики, 2000, т. 7, вып. 1, с. 161-163.193. V. E. Bening and V.
Yu. Korolev. Asymptotic expansions for the ruinprobability in the classical risk process with small safety loading. –“Dwudziesta Dziewiata Ogólnopolska Konferencja Zastosowań Matematyki, Zakopane-Kościelisko, 19-26.IX.2000”. Abstracts of Communications.Instytut Matematyczny Polskiej Akademii Nauk, 2000, p. 5-6.194. V. E.
Bening, V. Yu. Korolev and Liu Lixin. Asymptotic behavior ofgeneralized risk processes. – Acta Mathematica Sinica, English Series, 2004,Vol. 20, No. 2, p. 349-356.195. G. Bennett. Probability inequalities for the sum of independent randomvariables. – J. Amer. Statist. Assoc., 1962, vol. 57, p. 33-45.196.
V. Bentkus. On the asymptotical behavior of the constant in the Berry–Esseen inequality. Preprint 91 – 078, Universität Bielefeld, 1991.197. V. Bentkus. On the asymptotical behavior of the constant in the Berry–Esseen inequality. – J. Theor. Probab., 1994, vol.
2, No, 2, p. 211-224.198. H. Bergström. On the central limit theorem in the case of not equallydistributed random variables. – Skand. Aktuarietidskr., 1949, vol. 33, p.37-62.199. A. C. Berry. The accuracy of the Gaussian approximation to the sum ofindependent variates. – Trans. Amer. Math. Soc., 1941, vol. 49, p. 122-139.200. S. K. Bhattacharya and M. S.
Holla. On a discrete distribution with specialreference to the theory of accident proneness. – J. Amer. Statist. Assoc.,1965, vol. 60, p. 1060-1066.201. Z. W. Birnbaum. On random variables with comparable peakedness. – Ann.Math. Statist., 1948, vol. 19, No. 1, p. 76-81.202. R. Blattberg and N. Gonedes. A comparison of the stable and Studentdistributions as statistical models of stock prices. – J. Business, 1974, vol.47, p. 244-250.203.
A. Boness, A. Chen and S. Jatusipitak. Investigations of nonstationaryprices. – J. Business, 1974, vol. 47, p. 518-537.204. K. Borch. Equilibrium in a reinsurance market. – Econometrica, 1962, vol.30, No. 3, p. 424-444.Литература579205. K. Borch. The Mathematical Theory of Insurance. Lexington Books, 1974.206. N.
L. Bowers, H. U. Gerber, J. C. Hickman, D. A. Jones and C. J. NesbittActuarial Mathematics. Itasca, Illinois: The Society of Actuaries, 1986.Имеется русский перевод: Н. Бауэрс, Х. Гербер, Д. Джонс, С. Несбитти Дж. Хикман. Актуарная математика. “Янус-К”, Москва, 2001, 644с.207. J. E. Brada and J. Van Tassel.
The distribution of stock-price differences:Gaussian after all? – Operations Research, 1966, vol. 14, p. 332-340.208. L. Breiman. The Poisson tendency in traffic distribution. – Ann. Math.Statist., 1963, vol. 34, p. 308-311.209. H. Bülmann. Austauschbare stochastiche Variabeln und ihre Grenzwertsätze. – Univ.
California Publ. Statist., 1960, vol. 3, p. 1-36.210. H. Bülmann. Mathematical Methods in Risk Theory. Springer, Berlin, 1970.211. H. Bülmann. An economic premium principle. – Astin Bull., 1980, vol. 11,p. 52-60.212. H. Bülmann. Tendencies of development in risk theory.
– in: Centennial Celebration of the Actuarial Profession in North America. Vol. 2. TheSociety of Actuaries, Shaumburg, Illinois, 1989, p. 499-521.213. H. Bülmann and R. Buzzi. On a transformation of the weighted compoundPoisson process. – Astin Bull., 1971, vol. 6, p. 42-46.214. B. Chan. Recursive formulas for compound difference distributions. –Trans. Soc.
Actuar., 1984, vol. 36, p. 171-180.215. F.-Y. Chan. On a family of aggregate claims distributions. – Insurance:Math., Econom., 1984, vol. 3, No. 3, p. 151-155.216. V. Čekanavičius. Asymptotic expansions for compound Poissonapproximation of the generalized Poisson binomial distribution. –Preprint. Vilnius University, 1995, №10.217. R. Collins. Actuarial application of Monte Carlo technique. – Trans. Soc.Actuaries, 1962, vol. 14, p. 365-384.218. R.
Consael. Sur les processes de Poisson du type composé. – AcadémieRoyale de Belgique, Bulletin, Classe de Sciences, 5e Série, 1952, vol. 38, p.442-461.219. R. Consael. Sur les processes composés de Poisson à deux variablesaléatoires. – Académie Royale de Belgique, Bulletin, Classe de Sciences,Mémoires, 1952, vol. 27, No. 6, p.
4-43.580Литература220. P. C. Consul. Generalized Poisson Distributions. Marcel Dekker, New Yorkand Basel, 1989.221. R. M. Corless, G. H. Gonnet, D. E. G. Hare, D. J. Jeffrey, D. E. Knuth.On the Lambert W function. – Adv. Computational Maths, 1996, vol. 5, p.329-359.222. D. R. Cox. Some statistical methods connected with series of events.
– J.Roy. Statist. Soc., Ser. B, 1955, vol. 17, p. 129-164.223. H. Cramér. On the mathematical theory of risk. – in: Skandia JubileeVolume, Stockholm, 1930.224. H. Cramér. Collective Risk Theory. Skandia Jubilee Volume, Stockholm,1955.225. K. Croux and N. Veraverbeke.
Nonparametric estimators for theprobability of ruin. – Insurance: Mathematics and Economics, 1990, Vol.9, p. 127-130.226. C. D. Daykin, T. Pentikäinen and E. Pesonen. Practical Risk Theory forActuaries. Chapman and Hall, London, 1994.227. P. Deheuvels and D. Pfeifer. A semigroup approach to Poissonapproximation.
– Annals of Probability, 1986, vol. 14, p. 663-676.228. P. Deheuvels and D. Pfeifer. Operator semigroups and Poisson convergencein selected metrics. – Semigroup Forum, 1986, vol. 34, p. 203-224.229. P. Deheuvels and D. Pfeifer. Semigroups and Poisson approximation. – in:New Perspectives in Theoretical and Applied Statistics. Wiley, New York,1987, p. 439-448.230. P. Deheuvels and D. Pfeifer. Poisson approximation of multinomialdistributions and point processes. – J. Multivariate Analysis, 1988, vol.25, No. 1, p. 65-89.231. P. Deheuvels, M. L. Puri and S.
S. Ralescu. Asymptotic expansions for sumsof nonidentically distributed Bernoulli random variables. – J. MultivariateAnalysis, 1989, vol. 26, No. 2, p. 282-303.232. P. Delaporte. Quelqes problémes de statistique mathématique posés parl’assurance automobile et le bonus pour non sinistre. – Institute ActuariesFrançais Bulletin Trimestriel, 1959, vol. 70, p. 87-102.233. P.
Delaporte. Un probléme de tarification de l’assurance accidentsd’automobile examiné par la statistique mathématique. – in: Trans. 16thIntern. Congress of Actuaries, Brussels, 1960, vol. 2, p. 121-135.Литература581234. F. Delbaen and J. M. Haezendonck. Classical risk theory in an economicalenvironment. – Insurance: Mathem., Econom., 1987, vol. 6, p. 85-116.235. O. Deprez and H.
U. Gerber. On convex principles of premium calculations.– Insurance: Mathem., Econom., 1985, vol. 4, p. 179-189.236. F. Eggenberger. Die wahrscheinlichkeidsanteckung. – Mitt. Verein.Schweiz. Versich. Mathr., 1924, vol. 16, p. 31-143.237. P. Embrechts and H.-P. Schmidli.
A general Insurance Risk Model. ETHPreprint. Zurich, 1992.238. P. Embrechts and N. Veraverbecke. Estimates for the probability of ruinwith special emphasis on the possibility of large claims. – Insurance:Mathem., Econom., 1982, vol. 1, p. 55-72.239. P. Embrechts, K. Klüppelberg and T. Mikosch. Modeling Extremal Events.Springer, Berlin–New York, 1998.240. G.
Englund. A remainder term estimate in a random-sum central limittheorem. – Теоpия веpоятн. и ее пpимен., 1983, т. 28, вып. 1, с. 143-149.241. F. Esscher. On the probability function in the collective theory of risk. –Skandinavisk Aktuarietidskrift, 1932, vol. 15, p. 175-195.242. C.-G. Esseen. On the Liapunoff limit of error in the theory of probability.– Ark. Mat. Astron.
Fys., 1942, vol. A28, No. 9, p. 1-19.243. C.-G. Esseen. Fourier analysis of distribution functions. A mathematicalstudy of the Laplace–Gaussian law. – Acta Math., 1945, vol. 77, p. 1-125.244. C.-G. Esseen. A moment inequality with an application to the central limittheorem. – Skand. Aktuarietidskr., 1956, vol. 39, p.
160-170.245. R. A. Fisher, A. S. Corbet and C. B. Williams. The relation between thenumber of species and the number of individuals. – J. Animal Ecology,1943, vol. 12, p. 12-20.246. H. U. Gerber. Martingales in risk theory. – Mitteilungen der VereinigungSchweizerischer Versicherrungsmathematiker, 1973, B.