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Semiparametric Estimator of Mean Conditional Residual Life Function under Informative Random Censoring from Both Sides
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作者 A. A. Abdushukurov F. A. Abdikalikov 《Applied Mathematics》 2015年第2期319-325,共7页
In this paper we study estimator of mean residual life function in fixed design regression model when life times are subjected to informative random censoring from both sides. We prove an asymptotic normality of estim... In this paper we study estimator of mean residual life function in fixed design regression model when life times are subjected to informative random censoring from both sides. We prove an asymptotic normality of estimators. 展开更多
关键词 INFORMATIVE CENSORING Power ESTIMATOR Regression Mean Residual LIFETIME
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The Use of Imitation Models at Developing and Introducing Information-Control Systems
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作者 Kartlos Joseph Kachiashvili Vakhtang Varlam Kvaratskhelia 《Journal of Software Engineering and Applications》 2022年第7期240-247,共8页
Imitation models for computing the environmental water pollution level depending on the intensity of pollution sources created by the author over the years are presented. For this purpose, an additive model of a non-s... Imitation models for computing the environmental water pollution level depending on the intensity of pollution sources created by the author over the years are presented. For this purpose, an additive model of a non-stationary random process is considered. For the modeling of its components, models that consider only dilution and self-purification processes are proposed for waste water and three-dimensional turbulent diffusion equations for river waters, and multidimensional Gaussian Markov series are proposed for modeling the random component. The purpose, the capabilities and the peculiarities of such imitation models are discussed taking into account the peculiarities of the water objects. The modular principle of creating imitation models is proposed to facilitate their development and use. 展开更多
关键词 Environmental Water Pollution Imitation Model Pollution Source Pollution Condition Deterministic Model Stochastic Model
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The Cauchy Problem for the Heat Equation with a Random Right Part from the Space <i>Sub<sub>φ</sub></i>(Ω)
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作者 Yuriy Kozachenko Anna Slyvka-Tylyshchak 《Applied Mathematics》 2014年第15期2318-2333,共16页
The influence of random factors should often be taken into account in solving problems of mathematical physics. The heat equation with random factors is a classical problem of the parabolic type of mathematical physic... The influence of random factors should often be taken into account in solving problems of mathematical physics. The heat equation with random factors is a classical problem of the parabolic type of mathematical physics. In this paper, the heat equation with random right side is examined. In particular, we give conditions of existence with probability, one classical solutions in the case when the right side is a random field, sample continuous with probability one from the space Subφ (Ω). Estimation for the distribution of the supremum of solutions of such equations is founded. 展开更多
关键词 CAUCHY Problem Heat EQUATION Stochastic Process
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Minimax Estimation Problem for Periodically Correlated Stochastic Processes
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作者 Iryna Dubovetska Mykhailo Moklyachuk 《Journal of Mathematics and System Science》 2013年第1期26-30,共5页
The problem of optimal linear estimation of the functional Aξ =10^∞a(t)ζ((t)dt depending on the unknown values of periodically correlated stochastic process ζ(t) from observations of this process for t 〈 0... The problem of optimal linear estimation of the functional Aξ =10^∞a(t)ζ((t)dt depending on the unknown values of periodically correlated stochastic process ζ(t) from observations of this process for t 〈 0 is considered. Formulas that determine the greatest value of mean square error and the minimax estimation for the functional are proposed for the given class of admissible processes. It is shown that one-sided moving average stationary sequence gives the greatest value of the mean square error. 展开更多
关键词 Periodically correlated process minimax estimate mean SOlUte error least favorable process.
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