Abstract

Considered a method of determining the optimal managerial or control values for periodicityof the scheduled aircraft or aeronautical engineering maintenance and a linear inertness-less object ofcontrol ruled with a proportional governor developed on the basis of subjective entropy maximumprinciple in one-dimensional case. Mathematical models for the obtained preferences densitiesdistributions for continuous alternatives are introduced. Calculation experiments are carried out. Thenecessary diagrams are plotted

Highlights

  • INTRODUCTIONSubjective preferences distributions of individuals responsible for making control and managerial decisions are very helpful and useful tool when choosing optimal solutions for a so-called active system functioning or operation [1]

  • Subjective preferences distributions of individuals responsible for making control and managerial decisions are very helpful and useful tool when choosing optimal solutions for a so-called active system functioning or operation [1].Such problems have been considered for operation of active transport systems in conditions of multi-alternativeness and uncertainty in the manuscript of the Dissertation [2], its Abstract [3], reported consequentially at related International Conferences [4] – [7], and they make their roots out of the newly emerging powerful scientific stream “Subjective Analysis” [8] – [10]

  • The core of the theoretical researches is the postulated variational, optimization principle which got the name of Subjective Entropy Maximum Principle (SEMP)

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Summary

INTRODUCTION

Subjective preferences distributions of individuals responsible for making control and managerial decisions are very helpful and useful tool when choosing optimal solutions for a so-called active system functioning or operation [1]. On the basis of the principle it is possible to obtain the individual preferences functions of the subjects (active elements of the corresponding control or managerial systems) in the explicit, the so-called canonical view These functions are deemed to be the optimal controlling functions that take into account psychological properties of the responsible for making decisions persons. The young theory [2] – [10] has some valuable conceptual results for solving the problem of the optimal choice It needs to make a few ideological steps forward with the proof in the view of at least calculation modeling. The control system is equipped with a proportional governor [2] – [4], [11]

Maintenance Optimal Periodicity
Control Problem
CONCLUSIONS
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