Geodesic

Problems of the theory of probability distributions. Part X

Upper functions and oscillating Gaussian processes
p. 5-13
Weak invariance principles,for local times
p. 14-31
Local limit theorems for functionals in the conditional invariance principle
p. 32-38
Occupation times for countable Markov chains. IV. Chains on a general tree
p. 39-44
On a rate of convergence of empirical measures
p. 45-48
Some remarks on application of chi-squared test
p. 49-71
The law of iterated logarithm for quadratic variations
p. 72-80
A generalisation of the triangle functions method
p. 81-104
Distribution density of the norm of a stable vector
p. 105-114
Joint distributions of random linear functionals
p. 115-121
Random processes generated by independent variables and the strong convergence of functionals
p. 122-126
Random elements in the Orticz spaces
p. 127-132
Distributions of $K$-th records in a discrete case.
p. 133-137
Bahadur efficiency of the Watson–Darling goodness-of-fit tests
p. 138-145
Translation invariant measures and convex bodies
p. 146-157
On convergence of series of independent random variables
p. 158-160
Conditions of smoothness of density for $L_p$-norm distribution of Gaussian random vector
p. 161-166
Monotonity of the mean distance for empirical Gaussian samples
p. 167-168