IN THE ISSUES OF MATHEMATICAL MODELLING LOGISTICS PROCESSES

Mathematical modelling came to logistics from economics. Economic models have been used for quite some time, but the results obtained force us to develop new branches of the theory. The solution of the characteristic equation is the basis of these algorithms as a rule. The classical solution of the...

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Main Author: Alexander Lozhkin
Format: Article
Language:English
Published: 4S go, s.r.o. 2019-03-01
Series:Acta Logistica
Subjects:
Online Access:http://actalogistica.eu/issues/2019/I_2019_04_Lozhkin.pdf
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author Alexander Lozhkin
author_facet Alexander Lozhkin
author_sort Alexander Lozhkin
collection DOAJ
description Mathematical modelling came to logistics from economics. Economic models have been used for quite some time, but the results obtained force us to develop new branches of the theory. The solution of the characteristic equation is the basis of these algorithms as a rule. The classical solution of the characteristic equation from geometry is used. The solution is based on two postulates: the type of the characteristic equation is not changed and the solution is obtained in an orthogonal basis. The transformation matrix change the form of the characteristic equation is proved. The symmetries of space vary it. Solutions for complex non-linear processes should be considered in a non-orthogonal basis. This basis is primary. The orthogonal basis appears from it or in a particular case.
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spelling doaj.art-54a19662190a49cba1db73f2102013d32022-12-21T22:42:50Zeng4S go, s.r.o.Acta Logistica1339-56292019-03-0161151810.22306/al.v6i1.113IN THE ISSUES OF MATHEMATICAL MODELLING LOGISTICS PROCESSESAlexander Lozhkin0Kalashnikov Izhevsk State Technical UniversityMathematical modelling came to logistics from economics. Economic models have been used for quite some time, but the results obtained force us to develop new branches of the theory. The solution of the characteristic equation is the basis of these algorithms as a rule. The classical solution of the characteristic equation from geometry is used. The solution is based on two postulates: the type of the characteristic equation is not changed and the solution is obtained in an orthogonal basis. The transformation matrix change the form of the characteristic equation is proved. The symmetries of space vary it. Solutions for complex non-linear processes should be considered in a non-orthogonal basis. This basis is primary. The orthogonal basis appears from it or in a particular case.http://actalogistica.eu/issues/2019/I_2019_04_Lozhkin.pdfform of characteristic equationsolution basissymmetries
spellingShingle Alexander Lozhkin
IN THE ISSUES OF MATHEMATICAL MODELLING LOGISTICS PROCESSES
Acta Logistica
form of characteristic equation
solution basis
symmetries
title IN THE ISSUES OF MATHEMATICAL MODELLING LOGISTICS PROCESSES
title_full IN THE ISSUES OF MATHEMATICAL MODELLING LOGISTICS PROCESSES
title_fullStr IN THE ISSUES OF MATHEMATICAL MODELLING LOGISTICS PROCESSES
title_full_unstemmed IN THE ISSUES OF MATHEMATICAL MODELLING LOGISTICS PROCESSES
title_short IN THE ISSUES OF MATHEMATICAL MODELLING LOGISTICS PROCESSES
title_sort in the issues of mathematical modelling logistics processes
topic form of characteristic equation
solution basis
symmetries
url http://actalogistica.eu/issues/2019/I_2019_04_Lozhkin.pdf
work_keys_str_mv AT alexanderlozhkin intheissuesofmathematicalmodellinglogisticsprocesses