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OPTIMUM MANAGEMENT IN ACHIEVING THE INDUSTRIAL QUALITY GOALS
Author(s) -
А. G. Ivakhnenko,
AUTHOR_ID,
Olesya Anikeeva,
AUTHOR_ID
Publication year - 2021
Publication title -
izvestiâ samarskogo naučnogo centra rossijskoj akademii nauk
Language(s) - English
Resource type - Journals
ISSN - 1990-5378
DOI - 10.37313/1990-5378-2021-23-4-18-26
Subject(s) - quality (philosophy) , constant (computer programming) , function (biology) , control (management) , ordinary differential equation , constant coefficients , field (mathematics) , quadratic equation , computer science , mathematical optimization , mathematics , differential equation , mathematical analysis , physics , geometry , evolutionary biology , artificial intelligence , pure mathematics , biology , programming language , quantum mechanics
A mathematical model for targeted control in the field of quality, which is a system of ordinary differential equations with constant coefficients, is considered. The solutions of this system are given for the most common stepwise and linear control laws in practice. An example of optimization based on the classical quadratic functional corresponding to the Taguti quality loss function is considered, using actual data based on the results of an industrial enterprise.

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