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Nadezhda Redinskikh

Bio: Nadezhda Redinskikh is an academic researcher from Saint Petersburg State University. The author has contributed to research in topics: Exponential stability & Stability criterion. The author has an hindex of 4, co-authored 11 publications receiving 98 citations.

Papers
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Proceedings ArticleDOI
10 Jul 2018
TL;DR: The methods of mathematical programming are used to formalize the optimization problem of preventive equipment repair planning and an algorithm to find the optimal plan of repair works is provided.
Abstract: Any large functioning system consists of equipment that needs to be repaired during its lifetime The methods of mathematical programming are used to formalize the optimization problem of preventive equipment repair planning in this paper The method is used to find the annual optimal plan of preventive equipment repair The goal of such plan is the uniform distribution of repair works by the months It is supposed, that the deviation from the standard plan of repair works can not be more than one month An algorithm to find the optimal plan of repair works is provided A numerical example is given

32 citations

Proceedings ArticleDOI
01 May 2017
TL;DR: The geopolitical actor assets market value changes are represented as a random process and analyzed with the help of this random process's characteristics and the quality of the geopolitical actor strategy is estimated.
Abstract: A problem of geopolitical actor strategy quality estimation (socio-economic, military-political etc.) with a view to increasing or decreasing the assets market value is formalized and solved in the paper. Aiming to solve this problem the random process of assets market value changes is introduced as random function X(t). The geopolitical actor assets market value changes are represented as a random process and analyzed with the help of this random process's characteristics. Making use of these characteristics the quality of the geopolitical actor strategy is estimated. An illustrative example is given.

20 citations

Journal ArticleDOI
TL;DR: In this article, a mathematical model of dynamic interaction between mining and processing industries is formalized and studied, where the process of interaction is described by a system of two delay dierential equations, and the criterion for asymptotic stability of nontrivial equilibrium point is obtained when both industries co-work steadily.
Abstract: A mathematical model of dynamic interaction between mining and processing industries is formalized and studied in the paper. The process of interaction is described by a system of two delay dierential equations. The criterion for asymptotic stability of nontrivial equilibrium point is obtained when both industries co-work steadily. The problem is reduced to nding stability criterion for quasi-polynomial of second order. Time intervals between deliveries of raw materials which make it possible to preserve stable interaction between the two industries are found.

20 citations

Proceedings ArticleDOI
10 Dec 2019
TL;DR: The information process consisting of the stages of collection, processing, storage and protection of information is considered and formalized in the form of a structurally logical scheme consisting of stages of the information process.
Abstract: The information process consisting of the stages of collection, processing, storage and protection of information is considered in this paper. The process is formalized in the form of a structurally logical scheme consisting of stages of the information process. It is assumed that the process of collecting, processing and storing information is carried out by special equipment. The analysis of the process under investigation is presented. A numerical example is given.The information process consisting of the stages of collection, processing, storage and protection of information is considered in this paper. The process is formalized in the form of a structurally logical scheme consisting of stages of the information process. It is assumed that the process of collecting, processing and storing information is carried out by special equipment. The analysis of the process under investigation is presented. A numerical example is given.

9 citations


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Journal ArticleDOI
01 Mar 2019
TL;DR: The deterministic variant of the dynamic assignment problem is considered and the task of finding the path of maximum cost is investigated.
Abstract: The deterministic variant of the dynamic assignment problem is considered. The task of finding the path of maximum cost is investigated. Examples of solution the dynamic assignment problem and solving the problem of finding the path of maximum cost are given.

41 citations

Proceedings ArticleDOI
24 Apr 2018
TL;DR: In this paper, the authors presented the mathematic model of regional economy development based on the result of labor resources. But the solution of a region development-planning problem is considered for the period of long-lasting planning taking into account the beginning and the end of the planned period, which will provide simultaneous transaction of all major sectors of the regional economy from the given condition to the predetermined final state.
Abstract: This article presents the mathematic model of regional economy development based on the result of labor resources. The solution of a region development-planning problem is considered for the period of long-lasting planning taking into account the beginning and the end of the planned period. The challenge is to find the distribution of investments in the main and additional branches of the regional economy, which will provide simultaneous transaction of all major sectors of the regional economy from the given condition to the predetermined final state.

37 citations

Proceedings ArticleDOI
24 Apr 2018
TL;DR: In this paper, the authors analyze dynamic programming as a novel approach to solve the problem of maximizing the profits of a bank and propose a mathematical model of the problem and the description of bank's work.
Abstract: In this paper, we analyze dynamic programming as a novel approach to solve the problem of maximizing the profits of a bank. The mathematical model of the problem and the description of bank’s work is described in this paper. The problem is then approached using the method of dynamic programming. Dynamic programming makes sure that the solutions obtained are globally optimal and numerically stable. The optimization process is set up as a discrete multi-stage decision process and solved with the help of dynamic programming.

34 citations