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On the distribution of the arc length of a high-level excursion of a stationary Gaussian process
Носко В. П.
On the distribution of the arc length of a high-level excursion of a stationary Gaussian process
The investigation of high-level excursions of Gaussian fields: a fresh approach involving convexity
Носко В. П.
The investigation of high-level excursions of Gaussian fields: a fresh approach involving convexity
On the Distribution of the Stationary Point of Significance Level for Empirical Distribution Function
Kislitsyn A.A., Orlov Yu.N., Moltchanov D.A., Samuylov A.K., Chukarin A.V., Gaidamaka Yu.V.
the distribution function of significance level is stationary, is considered. For example, the signal
High-level excursions of Gaussian fields: a geometrical approach based on convexity. - Proc. the 1st Intern. congress of the Bernoulli Statistical Society, Tashkent, USSR, 8-14 September 1986
Носко В. П.
High-level excursions of Gaussian fields: a geometrical approach based on convexity. - Proc. the 1
Some new results about high-level excursions of Gaussian random field - Fifth International Vilnius Conference on Probability Theory and Mathematical Statistics, Vilnius, June 26 – July 1, 1989
Носко В. П.
Some new results about high-level excursions of Gaussian random field - Fifth International Vilnius
High-level excursions of Gaussian fields: a geometrical approach based on convexity. - Первый Всемирный конгресс общ-ва матем. статист. и теории вероятн. им. Я.Бернулли, Ташкент, СССР, 8-14 сентября 1986 г.
Носко В. П.
High-level excursions of Gaussian fields: a geometrical approach based on convexity. - Первый
Weak convergence of random polygonal lines to a Gaussian process
Enikeeva Z.
We obtain a limit theorem of convergence in distribution for random polygonal lines defined by sums
Asymptotic Distributions of Curvatures of a Homogeneous Gaussian Random Field at Points of High Local Maxima
Носко В. П.
Asymptotic Distributions of Curvatures of a Homogeneous Gaussian Random Field at Points of High
Non-Gaussian distribution of regolith particles deposited on tantalum and molybdenum surfaces under gyrotron pulsed radiation
Kachmar V.V., Moshkina K.G., Borzosekov V.D., Sorokin A.A., Skvortsova N.N.
, an image processing algorithm is developed. It is shown that the particle size distributions are non-Gaussian
Weak convergence of random polygonal lines to a Gaussian process
Enikeeva Z.
We obtain a limit theorem of convergence in distribution for random polygonal lines defined by sums

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