List of publications

I. Textbooks
II. Articles

III. Proceedings of conferences

1. Nagaev S. V.
   The Berry–Esseen bound for general Markov chains.
   Mathematics in the Modern World. International Conference dedicated to the 60th anniversary of the Sobolev Institute of Mathematics.
   Novosibirsk, Russia, August 14-19, 2017. Abstracts. Editor G. V. Demidenko. Novosibirsk: Published by the Institute of Mathematics, 2017.  P. 371.
   
   
2. Nagaev S. V., Chebotarev V. I.
   On large deviation probabilities for the binomial distribution in case of the Poisson approximation.
   Mathematics in the Modern World. International Conference dedicated to the 60th anniversary of the Sobolev Institute of Mathematics.
   Novosibirsk, Russia, August 14-19, 2017. Abstracts. Editor G. V. Demidenko. Novosibirsk: Published by the Institute of Mathematics, 2017.  P. 372.
   
   
3. Zolotukhin A. Ya., Nagaev S. V., Chebotarev V. I.
   On computing the absolute constant in the Berry—Esseen inequality for two-point distributions.
   Proceedings of the International Conference “Analytical and Computational Methods in Probability Theory”.
   Moscow, Russia, October 23-27, 2017. Editor A. V. Lebedev. Moscow: Peoples' friendship University of Russia, 2017. – 695-699. (In Russian)
   
   
4. S. V. Nagaev
   The analytical approach to recurrent Markov chains alternative to the splitting methods and its applications. – 2016 Second International Simposium on Stochastic Models in Reliability Engineering,
   Life Science and Operations Management, Beer-Sheva, Israel, February 15-18,  2016. - P. 251-253. (DOI: 10.1109/SMRLO.2016.49)
   
   
5. S. V. Nagaev
   Renewal theorems in the case of attraction to the stable law with characteristic exponent smaller than unity.
   Annales Mathematicae et Informaticae 39 (2012), pp. 173–191. Proceedings of the Conference on Stochastic Models and their Applications. Faculty of Informatics University of Debrecen, August 22–24, 2011. Debrecen, Hungary.
   
   
6. Nagaev S. V., Kondrik A. S., Mikhaylov K. V. and Chebotarev V. I.
   On computation of error in the integral Moivre-Laplace theorem.
   XXXV Far-Eastern Academician E. V. Zolotov Mathematical School-Seminar. 31 Aug. - 5 Sept. 2010, Vladivostok: Reports. [Electronic resource]. - Vladivostok: IAPU DVO RAN, 2010. - 908 pp.; volume 646 Mb; 1 CD-ROM. ISBN 978-5-7442-1500-2. P. 111-117. (In Russian).
   
   
7. (With Chebotarev V. I.) On precise bound of convergence rate  in the integral Moivre-Laplace theorem.
   XXXV Far-Eastern Academician E. V. Zolotov Mathematical School-Seminar. 31 Aug. - 5 Sept. 2010, Vladivostok:
   Reports. [Electronic resource]. - Vladivostok: IAPU DVO RAN, 2010. - 908 pp.; volume 646 Mb; 1 CD-ROM.
   ISBN 978-5-7442-1500-2. P. 122-128. (In Russian).
   
   
8. Nagaev S. V.
   On the best constants in the Burkholder type inequality for the product of independent random variables.
   Prague Stochastics 2006. - Proceedings of the joint session of 7th Prague Symposium on Asymptotic Statistics and 15th Prague Conference on Information Theory,
   Statistical Decision Functions and Random Processes, Prague, 2006, p. 544-554.
   
   
9. On a model of a random walk.
   New Trends in Probab. and Statist. Proceed. Second Ukrainian-Hungarian Conf., TViMC, 1995, 223-226. PDF
   
   
10. Nagaev S. V.
    On accuracy of approximation with stable laws.
    Prob. Theory and Math. Stat., Sixth Vilnius Conf. Prob. and Math. Stat. (1993), TEV Vilnius, Lithuania, VSP Utrecht, The Netherlands, 1994, 591-604. PDF
    
    
11. Ergodic Theorems for discrete-time random processes.
    New trends in Probab.and Statist., (Bakuriani, 1990) Utrecht/Vilnius: VSP/Mokslas, 1991, 1, 190 - 197. PDF
    
    
12. On a new approach to the study of the distribution of a norm of a random element in Hilbert space.
    Prob. Theory and Math. Stat., Proceedings of Fifth Vilnius Conf. June 25 - July 1, 1989. Probab. and
    Math. Statist., Moklas, Vilnius, Lithuania, //VSP// Utrecht, Netherlands, 1990, 2, 214 - 226.
    
    
13. (With V. I. Chebotarev) On asymptotic expansion for the distribution of the sum of independent
    identically distributed random variables taking values in Hilbert space.
    Proceeding of the I World Congress of the Bernoulli Society, Tashkent, USSR, 1986, VNU Science Press, 1987, 1, 693 - 696.
    
    
14. (With V. I. Chebotarev) On asymptotic expansion of the distribution of a sum of independent identically
    distributed Hilbert space valued random variables.
    Proc. Fourth Vilnius Conf. Probab. and Math. Statist., Science Press, Utrecht, Netherlands, 1987, 2, 357 - 363.
    
    
15. On accuracy of normal approximation for the distribution of a sum of independent Hilbert space valued
    random variables.
    Theory and Math. Statist. Proc. Fourth USSR - Japan Symp., Springer Ser. Lecture Notes Math., 1983, 1021, 461 - 473.
    
    
16. An estimate of the remainder term in multidimensional central limit theorem.
    Proc. Third Japan-USSR Symp. Probab. Theory, Springer Ser. Lecture Notes Math., 1976, 550, 419-438. PDF
    
    
17. Large deviations for sums of independent random variables.
    Trans. Sixth Prague Conf.(1971). Inform. Theory, Statist. Decision Functions, Random Processes, Prague. 1973, 657 - 674. PDF
    
    
18. On necessary and sufficient conditions for the strong law of large numbers.
    Second Japan - USSR Symp. Probab. Theory, Kyoto, 1972, 1, 53 - 54.
    
    
19. On estimation of a convergence rate in boundary problems.
    Proc. Sixth Summer Math. School on Probab. and Math. Statist., Kiev, 1970, 312 - 325. (In Russian.)
    
    
20. Asymptotic expansions for the distribution of the maximum sum of independent random variables.
    First USSR-Japan Symp. Probab. Theory, 1969, 200 - 208. (In Russian.)
    
    
21. Limit theorems for large deviations.
    In: Winter Math. School on Probab. and Math. Stat. (Uzhorod, 1964) Kiev, 1964, 147 - 163. (In Russian.)
    
    
22. Certain aspects of the theory of discrete - time Markov processes.
    Proc. Sixth All-Union Conf. Probab. and Math. Statist. ( Vilnius,1960) Gosudarstv. Izdat. Politichsk. i Nauchn. Lit. Litovsk. SSR, Vilnius,
    1962, 145 - 147. (In Russian)
    
    
23. Limit theorems for large deviations in the theory of homogenious Markov chains.
    Proc. Fifth All -Union Conf. Probab. and Math. Statist., Erevan, 1960, 52 - 54. (In Russian.)

IV. Preprints

1. Renewal theorems in the case of attraction to the stable law with characteristic exponent smaller than unity. 
   Preprint 2011/272, Novosibirsk, IM SO RAN, 2011, 3-19.
   
   
2. (With Kondrik A. S., Mikhaylov K. V., and Chebotarev V. I.) On the bound of closeness of the binomial distribution to the normal one for a limited number of observations.
   Research Report 2010/160. Khabarovsk: Computing Centre FEB RAS, 2010, 19 p.
   
   
3. Nagaev S. V.
   The Berry-Esseen bounds for general Markov chains.
   Obozrenie prikladnoi I promyshlennoi matematiki. Vol. 23, No.2, 150-151 (2016). (In Russian)
   
   
4. Nagaev S. V.
   New approach to the analysis of large deviations of stairs ledder.
   Preprint 2008, Novosibirsk, IM SO RAN, 2008, 3-25. (In Russian)
   
   
5. Nagaev S. V., Chebotarev V. I.
   On bounds for large deviations probabilities for the binomial distribution.
   Obozrenie prikladnoi I promyshlennoi matematiki. Vol. 23, No.2, 151-152 (2016). (In Russian)
   
   
6. (With Chebotarev V. I.) On the bound of closeness of the bianomial distribution to the normal one.
   Research Report 2009/142. Khabarovsk: Computing Centre FEB RAS, 2009, 47 p.
   
   
7. Exact expressions for moments of ladder heigsts.
   Preprint 2007/192, Novosibirsk, IM SO RAN, 2007, 3-20. (In Russian.)
   
   
8. Formula for the Laplace transform of a projection of a distribution onto the positive semiaxes and
   some its applications.
   Preprint 2006/170, Novosibirsk, IM SO RAN, 1-19. (In Russian.)
   
   
9. (With Vakhtel' V. I.) The critical Galton-Watson process without further power moments.
   Preprint 1062, Berlin, WIAS, 2005, 1-14. PDF
   
   
10. (Chebotarev V. I.) On an absolute constant in the Berry-Esseen bound.
    Research Report 2004/78. Computing Centre FEB RAS, Khabarovsk (2004), 1-18. (In Russian.)
    
    
11. (With Chebotarev V. I.) Estimation of terms of Edgeworth expansion in Hilbert space and one F. Goetze's conjecture.
    Research Report 2003/67. Computing Centre FEB RAS, Khabarovsk (2003), 1-17. (In Russian.)
    
    
12. (With Vakhtel' V. I.) Probability inequalities for a critical Galton-Watson process.
    Preprint 95, IM SO RAN., June 2002, 3-14. (In Russian.)
    
    
13. On large deviations of self-normalized sums.
    Preprint 89, IM SO RAN, January 2002, 3-11.
    
    
14. On the Berry-Esseen bound for the self-normalized sum.
    Preprint 82, IM SO RAN, 2001, 3-39.
    
    
15. (With Chebotarev V. I.) On the estimate of accuracy of the normal approximation in Hilbert space.
    Reseach Report 01/55. Computing Cenrte FEB RAS, Khabarovsk (2001), 1-71.
    
    
16. (Chebotarev V. I.) On the estimate of accuracy of Gaussian Approzimation in Hilbert space.
    Reseach Report 2000/47. Computing Cenrte FEB RAS, Khabarovsk (2000), 1-58. (In Russian.)
    
    
17. (With Chebotarev V. I.) On accuracy of Gaussian approximation in Hilbert space.
    Preprint 98/32, RAN, Far - Eastern Branch, Computing Centre FEB RAS, Khabarovsk, (Russian), 1998, 3-48.(In Russian.)
    
    
18. Nagaev, S.V. and Chebotarev V. I.
    On Bergstrem expansion in Hilbert space.
    Report. Inst. Appl. Math., Far-Eastern Branch of the USSR Academy of Sciences, Khabarovsk,  1990, 3-50.
    
    
19. Concentration functions and approximation with infinitely divisible laws in Hilbert space.
    Preprint 94, Univ. Bielefeld. SFB 343, 1990, 1-33. PDF
    
    
20. (With Chebotarev V. I.) On Edgeworth expansion in Hilbert space.
    Preprint Inst. Appl. Math., Fer-Eastern Branch USSR, 1989, 1-62. (In Russian.)
    
    
21. On ergodic theory of homogenious Markov chains.
    Preprint 57, Inst. Math. Ukrainian SSR Acad. Sci., 1988, 3-21. (In Russian.)
    
    
22. (With Karpenko A. V.) Limit theorems for a total progeny in a Galton —Watson branching process.
    Preprint 33, IM SO RAN, 1987, 1-36.
    
    
23. (With Chebotarev V. I.) A refinement of the error estimate of a normal approximation in a Hilbert space.
    Preprint 84, IM SO RAN, 1984, 3-46. (In Russian.)

V. Abstracts of conferences

1. Nagaev S. V., Chebotarev V. I. On large deviation probabilities for the binomial distribution in case of the Poisson approximation. – Mathematics in the Modern World. International Conference Dedicated to the 60th Anniversary of the Sobolev Institute of Mathematics (Novosibirsk, August 14-19,  2017): Abstracts / Editor in Chief: G. V. Demidenko – Novosibirsk: Sobolev Institute of Mathematics, 2017. P. 372.
   
   
2. Nagaev S. V. The Berry–Esseen bound for general Markov chains. – Mathematics in the Modern World. International Conference Dedicated to the 60th Anniversary of the Sobolev Institute of Mathematics (Novosibirsk, August 14-19,  2017): Abstracts / Editor in Chief: G. V. Demidenko – Novosibirsk: Sobolev Institute of Mathematics, 2017. P. 371.
   
   
3. Nagaev S. V. The Berry-Esseen bounds for general Markov chains.
   Obozrenie prikladnoi I promyshlennoi matematiki. Vol. 23, No.2, 150-151 (2016). (In Russian)
   
   
4. Nagaev S. V., Chebotarev V. I. On bounds for large deviations probabilities for the binomial distribution.
   Obozrenie prikladnoi I promyshlennoi matematiki. Vol. 23, No.2, 151-152 (2016). (In Russian)
   
   
5. (With  T. Lazovskaya) Problems in calculating  of the moments and the distribution function of the ladder height.
   XXXII International Seminar on Stability Problems for Stochastic Models. 16 - 21 June, 2014, Trondheim, Norway. Book of Abstracts. - Moscow, Institute of Informatics Problems, RAS.-2014. - 62 - 63.
   
   
6. The extension of the spectral method to the Harris Markov chains.
   XXXII International Seminar on Stability Problems for Stochastic Models. 16 - 21 June, 2014, Trondheim, Norway. Book of Abstracts. - Moscow, Institute of Informatics Problems, RAS.-2014. - 84 - 85.
   
   
7. (With V. Chebotarev,  A. Zolotukhin) On a non-uniform bound of the remainder term in central limit theorem for Bernoulli distributions.
   XXXII International Seminar on Stability Problems for Stochastic Models. 16 - 21 June, 2014, Trondheim, Norway. Book of Abstracts. - Moscow, Institute of Informatics Problems, RAS.-2014. - 86 - 87.
   
   
8. (With V. Chebotarev,  A. Zolotukhin) On a non-uniform bound of the normal approximation for the binomial distribution and its application.
   Abstracts of the International Congress of Mathematicians. August 13-21, 2014, Seoul, Korea. - Seoul, 2014. - P. 413-414.
   
   
9. The spectral method and the central limit theorem for the general Markov chains.
   Abstracts of the International Congress of Mathematicians. August 13-21, 2014, Seoul, Korea.- Seoul, 2014. - P. 424.
   
   
10. (With V. Chebotarev, A. Zolotukhin) One non-uniform bound in Moivre-Laplaсу integral theorem and its application.
    XXXVIII Far Eastern  mathematical Academician E. V. Zolotov school-seminar. September 1-5, 2014, Vladivostok: Collection of talks. [Electronic resource]. – Vladivostok: Institute of automation and control processes, Far-Eastern Branch of RAS, 2014. – 628 p.; volume 600 Mb; 1 CD-ROM. ISBN 978-5-7442-1576-7. – p. 72–74.
    
    
11. (With Lazovskaya T. V.) On problems of the approximate computation of the moments and distribution function of the upper ladder height.
    XXXVII Far-Eastern mathematical seminar-school of Academician E. V. Zolotov, September 8–14, 2013, Vladivostok: Collection of talks. [Electronic resource]. –Vladivostok, Publication of Dal’nauka, 2013. – 262 p; CD-ROM. – ISBN 978-5-8044-1399-7. – P. 128–132 (in Russian).
    URL: http://www.dvfu.ru/documents/18777/da5f2fa2-395b-494e-9298-cefdb5c0b717
    
    
12. (With  Zolotukhin A. Ya., and  Chebotarev V. I.) One computational problem associated with the Gaussian approximation to the binomial distribution.
    Materials of scientifically-practical conference “Informational technologies and high-performance computing”, Khabarovsk, June 25–27, 2013. – Khabarovsk, Publication of Pacific State University, 2013 – P. 232–234 (in Russian).
    
    
13. (With    Chebotarev V. I.) On  accuracy of  approximation of the binomial distribution to the Gaussian law.
    XXXVII Far-Eastern mathematical seminar-school of Academician E. V. Zolotov,  September 8–14, 2013, Vladivostok: Collection of talks. [Electronic resource]. –Vladivostok, Publication of  Dal’nauka, 2013. – 262 p; CD-ROM. – ISBN 978-5-8044-1399-7. – P. 239–244 (in Russian).
    URL: http://www.dvfu.ru/documents/18777/da5f2fa2-395b-494e-9298-cefdb5c0b717
    
    
14. (With Chebotarev V. I. and Mikhaylov K. V.) On asymptotics of the distance between the binomial and Gaussian distributions.
    XXXVI Far-Eastern Academician E.V. Zolotov Mathematical School-Seminar. 4 - 10 Sept. 2012, Vladivostok: Reports. P. 443-445. (In Russian).
    
    
15. (With Lazovskaya T. V.) On approximate computation of the distribution function via the finite number of the known moments.
    XXXVI Far-Eastern Academician E.V. Zolotov Mathematical School-Seminar. 4 - 10 Sept. 2012, Vladivostok: Reports. P. 424-427. (In Russian).
    
    
16. (With Chebotarev V. I. and Mikhaylov K. V.) On the Gaussian asymptotics of the binomial distributions.
    XXX International Seminar on Stability Problems for Stachastic Models. 24-30 September 2012, Svetlogorsk, Russia. P. 54-56.
    
    
17. (With Chebotarev V. I. and Mikhaylov K. V.) On the Gaussian approximation for the binomial law.
    International conference "Probability theory and its applications” in commemoration of the centennial of B. V. Gnedenko. — Abstracts.
    Moscow, 2012. — P. 119-120.
    
    
18. (With Chebotarev V. I.)   On the bound of proximity of the binomial distribution to the normal one.  International conference  “Mathematical and informational technologies,  MIT-2011”, Vrnjacka Banja (Serbia) and Budva (Montenegro),  August 27 – September 5, 2011, Belgrad, 2011. P. 66-67. 
    
    
19. (With Chebotarev V. and Mikhailov K.)  On the bound of  the constant in the Berry-Esseen inequality for two-point distributions.
    XXIX International Seminar on Stability Problems for Stochastic Models (ISSPSM’2011) and V International Workshop “Applied Problems in Theory of Probabilities and Mathematical Statistics related to modeling of information systems”. Book of abstracts. –M.: IPIRAS, 2011. ISBN 978-5-91-993-003-7. P. 36-38.
    
    
20. Some renewal theorems. Abst. Conference on Stochastic Models and their Applications, (Debrecen, Hungary), August 22 - August 24, 2011, Faculty of Informatics University of Debrecen, dedicated to the 80th birthday of Matyas Arato, Debrecen, 2011, 53.
    
    
21. (With Krovelshikov S. M. and Chebotarev V. I.) On inequality of the Berry-Esseen type for mixtures of normal distributions. XXXV Far-Eastern Academician E.V. Zolotov Mathematical School-Seminar. 31 Aug. - 5 Sept. 2010, Vladivostok: Reports. [Electronic resource]. - Vladivostok: IAPU DVO RAN, 2010. - 908 pp.; volume 646 Mb; 1 CD-ROM.
    ISBN 978-5-7442-1500-2. P. 118-121. (In Russian).
    
    
22. (With Chebotarev V. I. and Mikhaylov K. V.) On the bound of the  constant in the Berry-Esseen inequality for two-point distributions. The Academician E. V. Zolotov Far-Eastern Mathematical School-Workshop. Abstracts. - Vladivostok, 2008, 132-133. (In Russian.)
    
    
23. (With Chebotarev V. I., Mikhaylov K. V.) On a quality of a smoothing method in the Berry-Esseen estimation.
    The Academician E. V. Zolotov Far-Eastern Mathematical School-Workshop. Abstracts.-Vladivostok, 2007, 28-29. (In Russian.)
    
    
24. Probabilities of large deviations of ladder heights: inequalities and asymptotic results.
    International conference Skorokhod space 50 years on Probab., Theory and Math. Statist., Kyiv, Ukraina, June 17-23, 2007. Abstracts.-Kyiv, 2007, II, 88-90.
    
    
25. (With Chebotarev V. I.) A new approach to the estimation of the absolute costant in the Berry-Esseen inequality.
    The Academician E. V. Zolotov Far-Eastern Mathematical School-Workshop. Abstracts.-Vladivostok, 2006, 19. (In Russian.)
    
    
26. On probability and moment inequalities for supermartingales and martingales.
    IX Vilnius Conference on Probab. Theory and Math. Statist. Vilnius, June 25-30, 2006. Abstracts.-Vilnius, 2006, 243-244.
    
    
27. (With Chebotarev V. I.) On the bound of the absolute constant in the Berry-Esseen inequality, II.
    The Academician E. V. Zolotov Far-Eastern Mathematical School-Workshop. Abstracts.-Khabarovsk, 2005, 35-37. (In Russian.)
    
    
28. (With Chebotarev V. I.) On the bound of the absolute constant in the Berry-Esseen inequality, I.
    The Academician E. V. Zolotov Far-Eastern Mathematical School-Workshop. Abstracts.-Vladivostok, 2004, 16. (In Russian.)
    
    
29. (With Chebotarev V. I.) Estimation of the Edgeworth expansion terms in Hilbert space and a conjecture of F. Götze.
    The Academician E. V. Zolotov Far-Eastern Mathematical School-Workshop. Abstracts.-Vladivostok, 2003,11-13. (In Russian.)
    
    
30. On large deviations of salf-normalized sums.
    Kolmogorov and Academy Sciences, Moscow State University, 2003, 519-520.
    
    
31. (With Chebotarev V. I.) On the brief Edgeworth expansion in Hilbert space.
    The Academician E. V. Zolotov Far-Eastern Mathematical School-Workshop. Abstracts.-Vladivostok, 2002, 8-9.
    
    
32. On probability and moment inequalities for supermartingales and martingales.
    VIII Vilnius Conference on Probab. Theory and Math. Statist. Vilnius, June 23-29, 2002. Abstracts-Vilnius, 2002, 225.
    
    
33. ( With Chebotarev V. I.) On the estimate of accuracy of Gaussian approximation in Hilbert space.
    The Academician E. V. Zolotov Far-Eastern Mathematical School-Workshop. Abstracts.-Vladivostok, 2000, 80-81. (In Russian.)
    
    
34. Probability and moment inequalities for sums of dependent Banach space valued random variables.
    XX International Seminar on Stability Problems for Stochastic Models, Lublin-Naleczow, 5-11 September, 1999.
    Abstracts.-Wydawnictwo uniwersytetu Marii Kurie-Sklodowskiej, Lublin, 1999, 125.
    
    
35. On estimation of a coverage probability in a non-linear regression model.
    VI All-Russian School-Colloq. on Stochastic Methods, Survey of Appl. and Industr. Mat., Samara, August 5-12, 1999.
    Abstracts.-Moskow, 6, No 1, 178-179. (In Russian.)
    
    
36. Probability inequalities for sums of dependent Banach space valued random variables.
    Intern. Cong. Math., Abstr. Short Comm. and Poster Sessions. Berlin, August 18-27, 1998, 263.
    
    
37. (With Presman E. L.) On the law of iterated logarithm in one problem of control.
    22nd European Meeting of Statisticians, VII Vilnius Conference on Probab. Theory and Math. Statist. Vilnius, August 12-18, 1998.
    Abstracts.-Vilnius, 1998, 344.
    
    
38. Probability and moments inequalities for sums of dependent Banach space valued random variables.
    22nd European Meeting of Statisticians, VII Vilnius Conf. on Probab. Theory and Math. Statist.
    Vilnius, August 12-18, 1998. Abstracts.-Vilnius, 1998, 342-343.
    
    
39. (With Nedoresov L. V., Vakhtel' V. I.) A stochastic model of a dinamics of a isolated population.
    Third Sibirsk. Cong. on Appl. and Industr. Math. Abstracts, Part IV, Novosibirsk, 1998, 121. (In Russian.)
    
    
40. Lower bounds on large - deviation probabilities for sums of independent random variables.
    Intern. Conf. "Asympt. Methods in Probab. and Math. Stat."Dedicated to the Anniversary of the Chair of
    Probab. and Stat. in St. Petersburg University, June 24-28, 1998. Abstracts.-St. Peterburg, 1998, 186-190.
    
    
41. On estimation of a coverage probability in a non-linear regression model.
    IV Sci. Conf. SNG Countries: "Application of Multi-dimensional Statistical Analysis to Economics and Control of Quality. "Moscow,
    August 25-30, 1997. Abstracts.-Moscow, 1997, 43-44. (In Russian.)
    
    
42. Application of probability inequalities in statistics.
    IV All Russian School-Colloq. Stochastic Methods.
    Abstracts. Survey of Appl. and Industr. Math. Moscow, TVP, 1997, 4, No 3, 425.
    
    
43. On the analitical approach to Harris Markov Chains.
    IV World Cong. of the Bernoulli Society. Vienna, Austria, August 26-31, 1996. Abstracts.-Vienna, 1996, 346.
    
    
44. The analitical approach to Markov chains satisfying the Harris condition and rates of convergence in
    limit theorems.
    Abstr. of Japan-Russian Symp. Probab. and Math. Statist. Tokyo, 1995, 68.
    
    
45. The Berry-Esseen bound for Markov chains satisfying the Harris condition.
    Abstr. Comm. XVII Seminar on Stability Problems of Stochastic Models. Kazan, June 19 -26, 1995, 27-28.
    
    
46. The accuracy of approximation with stable laws.
    Abstr. Comm. XVI Seminar on Stability Problems of Stochastic Models, (Eger, Hungary), August 29 - September 3, 1994. Eger, 1994, 52.
    
    
47. On accuracy of approximation in central limit theorems.
    Abstr. Comm. VI Vilnius Conf. Probab. Theory and Math. Statist., June 28 - Jule 3, 1993, 2, 59-60.
    
    
48. On estimaites of the rate of convergence in the CLT in a Hilbert space.
    Workshop on Limit Theorems and Nonparametric Statist. Abstr. Comm., Universität Bielefeld, August 24 - 28, 1992, 1-3.
    
    
49. Bounds for the rate of confergence in the ergodic theorem for homogeneous Markov chains.
    Intern. Conf. dedicated to the memory of academishian M. P. Kravchuk (Kiev-Lutsk, 1992). Abstracts.-Kiev, 1992, 141.
    
    
50. Concentration functions and approximation with infinitely divisible laws in Hilbert space.
    Abstr. Comm. VI USSR - Japan Symp. Probab. Theory and Mat. Statist. Kiev, 1991, 108. (In Russian.)
    
    
51. ( With Chebotarev V. I.) On the Edgeworth expansion in a Hilbert space.
    Abstr. Comm. V Vilnius Conf. Probab. Theory and Math. Statist. Vilnius, 1989, 4, 81-82. (In Russian.)
    
    
52. (With Karpenko A. V.) Limit theorems for a total progeny in a Galton-Watson branching process.
    Abstr. Comm. V Vilnius Conf. on Probab. Theory and Math. Statist. Vilnius, 1989, 4, 79-80 . (In Russian.)
    
    
53. On a new approach to the study of the distribution of a norm of a random element in a Hilbert space.
    Abstr. Comm. V Vilnius Conf. on Probab. Theory and Math. Statist. Vilnius, 1989, 4, 78-80. (In Russian.)
    
    
54. (With Chebotarev V. I.) On asymptotic expansions for the distribution of a Hilbert space valued i.i.d. random variables.
    Abstr. Comm. First World Congr. Bernoulli Society. Tashkent, 1986, 2, 794.
    
    
55. Probability inequalities for sums of independent Banach space valued random variables.
    Abstr. Comm. First World Congr. Bernoulli Society. Tashkent, 1986, 2, 765.
    
    
56. (With Chebotarev V. I.) On accuracy of the Gaussian approximation for distributions of sums of
    independent Hilbert space valued random variables.
    Abstr. Comm. IV Vilnius Conf. Probab. Theory and Math. Statist. Vilnius, 1985, 4, 208-210.
    
    
57. On analitical methods in the theory of Markov chains.
    Abstr. Comm. Fourth Vilnius Conf. Probab. Theory and Math. Statist. Vilnius, 1985, 4, 236-238. (In Russian.)
    
    
58. (With Chebotarev V. I.) A refinement of the error estimate of the normal approximation in a Hilbert space.
    Abstr. Comm. 19th School-Colloq. Probab. Theory and Mat. Statist., (Bakuriani, 1985). Tbilisi, 1985, 37. (In Russian.)
    
    
59. On accuracy of a normal approximation of a sum of independent a Hilbert space valued random variables.
    Abstr. Comm. IV USSR-Japan Symp. on Probab. Theory and Math. Statisti. Tbilisi, 1982, 2, 130-131.
    
    
60. (With Gizbrecht N. V.) A random walk scheme that describes the particie transport phenomenon.
    Abstr. Comm. III Vilnius Conference on Probab. Theory and Math. Statist. Vilnius, 1981, 1, 130-131. (In Russian.)
    
    
61. Probability inequalities in Banach spaces.
    Abstr. Comm. III Vilnius Conf. Probab. Theory and Math. Statist. Vilnius, 1981, 2, 75-76. (In Russian.)
    
    
62. On the asymptotic behaviour of the Wiener measure of the narrow strip.
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63. (With Chebotarev V. I.) Estimates of a convergence rate in the central limit theorem in the l in the
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64. (With Pinelis I. F.) On large deviations for sums of independent Banach-valued random variables.
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65. The estimate of the remainder term in the multidimensional central limit theorem.
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66. Certain estimates for the maximum sum of independent identically distributed random variables.
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