Selected Works II: Probability Theory and Mathematical Statistics 1992 ed. [Pehme köide]

1. On convergence of series whose terms are determined by random
events.-
2. On the law of large numbers.-
3. On a limit formula of A.
Khinchin.-
4. On sums of independent random variables.-
5. On the law of the
iterated logarithm.-
6. On the law of large numbers.-
7. General measure
theory and probability calculus.-
8. On the strong law of large numbers.-
9.
On analytical methods in probability theory.-
10. The waiting problem.-
11.
The method of the median in the theory of errors.-
12. A generalization of
the Laplace-Lyapunov Theorem.-
13. On the general form of a homogeneous
stochastic process.-
14. On computing the mean Brownian area.-
15. On the
empirical determination of a distribution law.-
16. On the limit theorems of
probability theory.-
17. On the theory of continuous random processes.-
18.
On the problem of the suitability of forecasting formulas found by
statistical methods.-
19. Random motions.-
20. Deviations from Hardys
formulas under partial isolation.-
21. On the theory of Markov chains.-
22.
On the statistical theory of metal crystallization.-
23. Markov chains with a
countable number of possible states.-
24. On the reversibility of the
statistical laws of nature.-
25. Solution of a biological problem.-
26. On a
new confirmation of Mendels laws.-
27. Stationary sequences in Hubert
space.-
28. Interpolation and extrapolation of stationary random
sequences...-
29. On the logarithmic normal distribution of particle sizes
under grinding.-
30. Justification of the method of least squares.-
31. A
formula of Gauss in the method of least squares.-
32. Branching random
processes.-
33. Computation of final probabilities for branching random
processes..-
34. Statistical theory of oscillations with continuous
spectrum.-
35. On sums of a random number of random terms.-
36. A local limit
theorem for classical Markov chains.-
37. Solution of a probabilistic problem
relating to the mechanism of bed formation.-
38. Unbiased estimators.-
39. On
differentiability of transition probabilities of time-homogeneous Markov
processes with a countable number of states.-
40. A generalization of
Poisson s formula for a sample from a finite set.-
41. Some recent work on
limit theorems in probability theory.-
42. On A.V. Skorokhods convergence.-
43. Two uniform limit theorems for sums of independent terms.-
44. Random
functions and limit theorems.-
45. On the properties of P. Levys
concentration functions.-
46. Transition of branching processes to diffusion
processes and related genetic problems.-
47. On the classes ?(n) of Fortet
and Blanc-Lapierre.-
48. On conditions of strong mixing of a Gaussian
stationary process.-
49. Random functions of several variables almost all
realizations of which are periodic.-
50. An estimate of the parameters of a
complex stationary Gaussian Markov process.-
51. On the approximation of
distributions of sums of independent terms by infinitely divisible
distributions.-
52. Estimators of spectral functions of random processes.-
53. On the logical foundations of probability theory.- Comments On the papers
on probability theory and mathematical statistics.- Analytical methods in
probability theory (No. 9).- Markov processes with a countable number of
states (No. 10).- Homogeneous random processes (No. 13).- Homogeneous Markov
processes (No. 39).- Branching processes (Nos. 25, 32, 33, 46).- Stationary
sequences (No. 27).- Stationary processes (No. 48).- Statistics of processes
(No. 50).- Spectral theory of stationary processes (No. 34).- Spectral
representation of random processes (Nos. 47, 49).- Brownian motion (Nos. 14,
19, 24).- Markov chains with a countable number of states (No. 23).- Wald
identities (No. 35).- S-Convergence (No. 42).- Uniform limit theorems (Nos.
43, 51).- Concentration functions (No. 45).- Empirical distributions (No.
15).- The method of least squares (Nos. 30, 31).- Unbiased estimators (No.
38).- Statistical prediction (No. 18).- On inter-bed washout (No. 37).