Geodesic

Problems of the theory of probability distributions. Part IV

Sommaire

Local asymptotic normality for stationary sequences of observations
p. 6-25
Many-valued measure-preserving mappings (polymorphisms) and Markovian operators
p. 26-61
Analogs of the arcsine distribution for sequences linearly generated by independent random variables
p. 62-74
Rate of convergence of the joint distribution of order statistics to the normal law
p. 75-83
Local theorems for sums of independent random vectors
p. 84-91
A class of limit distributions for maximum cumulative sum
p. 92-97
Distribution of a $\chi^2$ statistic with additional observations used to estimate the unknown parameter
p. 98-102
A strong law of large numbers for orthogonal random variables
p. 103-106
Hermite transformation and the expansion of normalized convolution
p. 107-115
Concerning one integral inequality
p. 116-119
Stability of the uniqueness theorem of the probability measure in $R^n$ with given values on the shifts of some set
p. 120-131
Projection of processes with orthogonal increments and subordinated processes
p. 132-139
Conditionally regular processes
p. 140-149
A note on measurable additive lifting in a measure space of measurable functions
p. 150-153
Limit distributions of random functionals on a process
p. 154-160
Generalized poisson distribution on groups
p. 161-185
Property of ``correct exit'' and one limit theorem for semi-Markov processes
p. 186-201
Addendum to the article on natural modification
p. 202-211
Corrigendum and addendum to the article ``Hilbert subspaces of full measure in $l_p$ spaces''
p. 212-214
From the Editor