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1979, Volume 85
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General information
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Contents
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Investigations in the theory of probability distributions. Part IV
On probabilities of moderate deviations
N. N. Amosova
6–16
Limit theorems for sums of independent random variables defined on non-recurrent random walk
A. N. Borodin
17–29
On the independence of subalgebras and decompositions
D. A. Vladimirov
30–38
La convergence forte et des théorèmes locaux pour les répartitions des fonctionnelles du type de supremum
Yu. A. Davydov
39–45
The probability distributions of the Kolmogorov and
$\omega^2$
statistics for continuous distributions with shift and location parameters
K. O. Dzhaparidze, M. S. Nikulin
46–74
On a hitting probability of Gaussian random vector into a small ball in a Hilbert space
I. A. Ibragimov
75–93
A generalization of Marcinkiewich's theorem on integer characteristic functions of probability distributions
I. P. Kamynin
94–103
Local time for functions and Gaussian processes
M. A. Lifshits
104–112
On limit theorems for sums of independent compact random subsets of Euclidean space
N. N. Ljashenko
113–128
On the optimal choise of the moments, of observation in a problem of distinguishing of stochastic processes
S. B. Makarova
129–136
Large deviations in a linear model with nuisance parameters
A. V. Makshanov
137–157
An exponential criterion for the law of the iterated logarithm
A. I. Martikainen
158–168
On the maximum of cumulative sums for the Cauchy distribution
V. B. Nevzorov
169–174
Large deviations and asymptotic efficiency of integral type statistics. I
Ya. Yu. Nikitin
175–187
A limit theorem for sums of independent non-identically distributed random variables
V. V. Petrov
188–192
Weak stability of I. Marcinkievicz's theorem and some inequalities for characteristic functions
N. A. Sapogov
193–196
A remark on the convergence in the limit theorem for distributions of random functionals
V. N. Sudakov
197–206
Construction of a Markov, space homogeneous, non-death process from hitting distributions
B. P. Harlamov, V. E. Janimiagi
207–224
Asymptotic behavior of the partial sum of the series of large deviations probabilities
I. V. Hrusceva
225–236
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