64. Sagitov S., Mehlig B., Rafajlovic M, and Eriksson
A. Coalescent algorithms for populations with skewed reproduction, recurrent
bottlenecks and selective sweeps (in preparation)
63. Sagitov S. Critical branching processes with overlapping generations (in
preparation, current version 50 pages)
62. Sagitov S. and Serra M.C. Skeletons of nearly-critical branching processes
with nearly-neutral mutations (in preparation)
61. Sagitov S., Mehlig B., Jagers P., and Vatutin V. Evolutionary branching in a stochastic population model with distinct mutational steps (submitted in April 2012)
60. Sagitov S. and Bartoszek K. Interspecies
correlation for neutrally evolving traits (submitted in
March 2012)
59. Sagitov S. Linear-fractional branching processes with countably many types (submitted in November 2011)
58. Dyakonova E., Vatutin V., and Sagitov S. Survival of branching processes in random
environments.
57. Schaper E., Eriksson A., Rafajlovic M, Sagitov S., and Mehlig B. Linkage disequilibrium under recurrent bottlenecks. Genetics 190 (2012) 217-229
56. Klebaner F.,
Sagitov S., Vatutin V., Haccou P., Jagers P. Stochasticity in the adaptive
dynamics of evolution: the bare bones. J.
Biol. Dynamics 5 (2011) 147-162
55. Jagers P. and Sagitov S. Limit
theorems for branching processes. In:
Encyclopedia of Operations Research
and Management Science, Wiley 2011
54. Eriksson A., Mehlig B., Rafajlovic M, and Sagitov S. The total branch
length of sample genealogies in populations of variable size. Genetics 186
(2010) 601-611 Preprint version
53. Sagitov S., Jagers P. and Vatutin V. Coalescent approximation for
structured populations in a stationary random environment. Theor. Popul. Biol.
78 (2010) 192-199 Preprint version
52. Sagitov S. and Serra M.C. Multitype Bienayme-Galton-Watson processes
escaping extinction. Adv. Appl. Prob. 41 (2009) 225-246
51. Särkkä A. and Sagitov S. Live case studies in a new course on
Statistical Consulting. Preprint (2008)
50. Jagers P. and Sagitov S. General branching processes in discrete time as
random trees. Bernoulli 14 (2008) 949-962
49. Lagerås A. and Sagitov S. Reduced branching processes with very heavy tails. J. Appl. Prob. 45 (2008),
190-200
48. Eriksson A., Fernström P., Mehlig B. and Sagitov S. An accurate model for genetic hitchhiking, Genetics 178 (2008) 439-451.
47. Klebaner F., Rösler U. and Sagitov S. Transformations of Galton-Watson
processes and linear fractional reproduction. Adv. Appl. Prob. 39 (2007),
1036-1053
46. Jagers P. and Klebaner F. and Sagitov S. Markovian Paths to Extinction.
Adv. Appl. Prob. 39 (2007), 569-587.
45. Jagers P. and Klebaner F. and Sagitov S. On the Path to Extinction. PNAS
104 (2007), 6107--6111.
44. Klebaner F. and Sagitov S. Reversed Galton-Watson processes in the linear
fractional case. Chalmers University of Technology, Math. Dept., Preprint no. 5 (2005)
43. Sagitov S. and Jagers P. The coalescent effective size of age-structured
populations. Ann. Appl. Probab. 15 (2005), 1778-1797 (pdf)
42. Jagers P. and Sagitov S. Coalescent
processes: reversed branching. In
Branching processes: Variation, growth, extinction, by Haccou P., Jagers P. and
Vatutin V., Cambridge U. Press (2004)
41. Jagers P. and Sagitov S. Convergence to the
coalescent in populations of substantially varying size. J. Appl. Prob. 41
(2004), no. 2, 368-378.
40. Sagitov S. Convergence to the coalescent with simultaneous multiple
mergers. J. Appl. Prob. 40 (2003), 839-854
39. Möhle M. and Sagitov S. Coalescent
patterns in exchangeable diploid population models. J. Math. Biol. 47 (2003) 337-352.
38. Sagitov S. Coexistence of two polygynous mating strategies. Chalmers
University of Technology, Math. Dept., Preprint no. 95 (2002)
37. Klebaner F. and Sagitov S. The age of a Galton-Watson population with
geometric offspring distribution. J. Appl. Prob. 39 (2002), 1-13.
36. Möhle M. and Sagitov S. A classification of coalescent processes for
haploid exchangeable population models. Ann. Prob. 29 (2001) 1547-1562. (pdf)
35. Jagers P. and Sagitov S. The growth of general
population-size-dependent branching processes year by year. J. Appl. Prob. 37
(2000), No.1, p. 1-14.
34. Sagitov S. The general coalescent with
asynchronous mergers of ancestral lines. J.
Appl. Prob. 36 (1999), 1116-1125.
33. Möhle M. and Sagitov S. A classification of ancestral limit processes arising in
haploid population genetics models. Berichte zur Stochastik und verwandten
Gebieten, Johannes Gutenberg-Universität Mainz, November 1998, issn 0177-0098.
32. Sagitov S. Linear growth in the multitype Galton-Watson process with
density-dependent reproduction. Chalmers University of Technology, Math. Dept.,
Preprint no. 30 (1998), 24 pp.
31. Kaj, I. and Sagitov S. Limit processes for
age-dependent branching particle systems. J. Theor. Prob. 11 (1998) 225-257.
30. Kaj, I. and Sagitov S. Superprocess
approximation for a spatially homogeneous branching walk. Electron. Comm. Probab. (1997), 59-70 (electronic).
29. Sagitov S. Limit skeleton for critical Crump-Mode-Jagers branching
processes. Classical and modern branching processes (Minneapolis, MN, 1994),
295--303, IMA Vol. Math. Appl., 84, Springer, New York, 1997.
28. Sagitov S. Introduction to financial mathematics. (In Russian) Preprint of
the Institute of Theoretical and Applied Mathematics, National Academy of
Sciences of Kazakstan, Almaty (1996). Pages 1-19, 20-39, 40-52.
27. Sagitov S. On an explosive branching process. Theory Probab. Appl. 40
(1995), no. 3, 575--577.
26. Sagitov S. A key limit theorem for critical branching processes. Stochastic
Process. Appl. 56 (1995), no. 1, 87--100.
25. Sagitov S. Three limit theorems for reduced critical branching processes.
Russian Math. Surveys, 50 (1995), no. 5, 1025--1043.
24. Sagitov S. On the renewal theory in triangle array. Uppsala University,
Math. Dept., Preprint no. 15 (1994), 7 pp.
23. Sagitov S. Measure-branching renewal processes. Stochastic Process. Appl.
52 (1994), no. 2, 293--307.
22. Sagitov S. General branching processes: convergence towards
Jirina processes. Stability problems for stochastic
models (Kirillov, 1989). J. Math. Sci. 69 (1994), no.4, 1199-1206.
21. Sagitov S. A general critical branching process with regularly varying
survival probability. Chalmers University of Technology, Math. Dept., Preprint no.
17 (1993), 15 pp.
20. Sagitov S. Convergence of critical chi-counted branching processes to a
continuous-state branching process. Chalmers University of Technology, Math.
Dept., Preprint no.
39 (1992), 34 pp.
19. Sagitov S. A Bellman-Harris branching process that starts with a large
number of particles. Soviet Math. Dokl. 42 (1991), no. 2, 372-375.
18. Sagitov S. and Vatutin, V.A. A critical branching process: the remote past
given a favorable present. Theory Probab. Appl (1991), no. 1, 86-98.
17. Sagitov S. A multidimentional critical branching process generated by a
large number of particles of a single type. Theory Probab. Appl. 35 (1990),
no.1, 118-130.
16. Sagitov S. Limit behavior of reduced critical branching processes. Soviet
Math. Dokl. 38 (1989), no. 3, 488-491.
15. Sagitov S. and Vatutin V.A. A decomposable critical Bellman-Harris
branching process with two types of particles. II. Theory Probab. 34 (1989),
no. 2, 216-227.
14. Sagitov S. and Vatutin V.A. A decomposable critical Bellman-Harris
branching process with two types of particles. I. Theory Probab. 33 (1988), no.
3, 460-472.
13. Sagitov S. and Vatutin V.A. Critical decomposable Bellman-Harris processes
with two types of particles, which are "far from" Markov processes.
Math. Notes 43(1988), no. 1-2, 157-161.
12. Sagitov S. Multidimentional limit theorems for a branching process with one
type of particles. (Russian) Mat. Zametki 42 (1987), no. 1, 157-165.
11. Sagitov S. Total progeny of a critical branching process. Proceedings of
the 1st World congress of the Bernoulli society, Vol. 2 (Tashkent, 1986),
713-715, VNU Sci. Press, Utrecht, 1987.
10. Sagitov S. and Vatutin V.A. A decomposable critical branching process with
two types of particles. (Russian) Probabilistic problems of discrete
mathematics. Trudy Mat. Inst. Steklov. 177 (1986), 3-20.
9. Sagitov S. and Vatutin V.A. A decomposable critical Bellman-Harris branching
process with two types of particles. (Russian) Dokl. Akad. Nauk SSSR 291(1986),
no. 5, 1040-1043.
8. Sagitov S. Limit behavior of general branching processes. (Russian) Mat.
Zametki 39 (1986), no. 1, 144-155.
7. Sagitov S. A reduced critical Bellman-Harris branching process with several
types of particles. (Russian) Teor. Veroyatnost. i Primen. 30 (1985), no. 4,
737-749.
6. Sagitov S. Limit theorems for critical branching processes. (Russian) Ph. D.
thesis manuscript, Moscow, Steklov Math. Institute (1983), 96 pp.
5. Sagitov S. Limit theorem for a critical branching process of general type.
(Russian) Mat. Zametki 34 (1983), no. 3, 453-461.
4. Sagitov S. Limit theorems for multidimentional critical branching processes
with immigration. (Russian) Dokl. Akad. Nauk SSSR 271(1983), no. 5, 1066-1069.
3. Sagitov S. Common ancestors in critical Bellman-Harris branching processes
with several types of particles. (Russian) Izv. Akad. Nauk Kazakh. SSR Ser.
Fiz.-Mat. (1982), no. 3, 66-69.
2. Sagitov S. Critical branching processes with several types of particles and
with immigration. (Russian) Teor. Veroyatnost. i Primen. 27 (1982), no. 2,
348-353.
1. Sagitov S. Zero-hitting probability for a critical branching process with
immigration. (Russian)
Izv. Akad. Nauk Kazakh. SSR Ser. Fiz.-Mat. (1982), no. 5, 63-65.