Zap. Nauchn. Sem. LOMI, 1982, Volume 119

Zapiski Nauchnykh Seminarov LOMI

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1982, Volume 119

General information

Contents

Problems of the theory of probability distributions. Part VII

	Moderate deviations for densities in $\mathbb R^k$ N. N. Amosova, W. Richter		7–13
	On compact sets of additive measures S. G. Bobkov		14–18
	On distribution of integrable type functionals of Brownian motion A. N. Borodin		19–38
	Occupation times for countable Markov chains. I. Chains with discrete time. S. S. Vallander		39–61
	Local limit theorems for linear generated random vectors V. V. Gorodestkii		62–76
	On the Gram–de Finetti matrices L. N. Dovbysh, V. N. Sudakov		77–86
	On connection berween the law of large numbers for squares and the law of iterated logarithm V. A. Egorov		87–92
	On application of concentration inunctions to estimation of uniform distance between distributions. A. Yu. Zaitsev		93–107
	Estimates for the Levy-Prohorov distance in terms of characteristic functions and some applications of them. A. Yu. Zaitsev		108–127
	Behavior of the oscillation function and conditional Gaussian distributions of linear funotionals Yu. Ch. Kokayev		128–143
	The uniqueness theorem for measures in $C(K)$ and its application in the theory of stochastic processes. A. L. Koldobskii		144–153
	The absolute continuity of the functional “supremum” type for Gaussian processes. M. A. Lifshits		154–166
	Distribution of functionals on finitedimensional spaces and distributions of Gaussian sample functions. S. B. Makarova		167–173
	Stability of the sufficiency property of the statisties “the value in the final moment” for the processes with independent increments Nguyen Kong Shi		174–176
	Some limit theorems for ordered spacings V. B. Nevzorov		177–180
	Bahadur efficiency of integral type of symmetry Ya. Yu. Nikitin		181–194
	On taking into consideration the effect of ties in the two-samples Wilcoxon test M. S. Nikulin, I. S. Yusas		195–197
	Sequences of $m$-orthogonal random variables V. V. Petrov		198–202
	Gaussian $f$-regular processes and asymptotic behavior of likelihood function V. N. Solev		203–217
	Central limit theorem: convergence in the norm $\\|u\\|=\bigl(\int_{-\infty}^\infty u^2(x)e^{\frac{x^2}2}\,dx\bigr)$ S. V. Fomin		218–229
	Outleading sequences and continuous semi-Markov processes on the line. B. P. Harlamov		230–236

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