Geodesic

Problems of the theory of probability distributions

Sommaire

The properties of minimal first entry plans for multinomial processes
p. 3-8
The linear extrapolation of a~homogeneous random field
p. 9-13
Remark on a~theorem of V.\,S.~Mikhalevich
p. 14-17
The average over a~unit of time of the amount of information contained in one stationary Gaussian process with respect to another
p. 18-26
The absolute regularity condition for fields
p. 27-29
Random change of time, and continuous semi-Markov processes
p. 30-37
Point processes with a~conditionally independent and uniform distribution of points on intervals
p. 38-41
A~spectral estimator for certain stationary random processes
p. 42-50
Characterization of the normal law by the property of stochastic independence of the sample mean and the first central moment for the sample
p. 51-56
The admissibility of Pitman estimators for the location parameter
p. 57-61
Bayes formulation of the location parameter estimation problem
p. 62-73
The estimation of the rotation parameter on a~sphere
p. 74-91
The marginal sufficiency of statistics
p. 92-101
The $\varepsilon$-minimax character of the Hotelling $T^2$ test for distributions that are close to normal
p. 102-112
Measures on subsets of direct products
p. 113-128
The existence of bistochastic densities
p. 129-146
A~geometric theory of states, von Neumann boundary, duality of $C^*$-algebras
p. 147-154