FRÉCHET-MARINESCU’S DERIVATIVE IN THE MATHEMATICAL MODELING OF DYNAMIC SYSTEMS

The paper presents an application of the functional analysis, especially of differentialcalculus in linear topological locally convex spaces leading to formulae representing the evolution ofstates in dynamical systems with infinite fading memory

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Main Author: Eufrosina OTLACAN
Format: Article
Language:English
Published: Academica Brancusi 2013-05-01
Series:Fiabilitate şi Durabilitate
Subjects:
Online Access:http://www.utgjiu.ro/rev_mec/mecanica/pdf/2013-01.Supliment/62_Eufrosina%20Otlacan.pdf
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author Eufrosina OTLACAN
author_facet Eufrosina OTLACAN
author_sort Eufrosina OTLACAN
collection DOAJ
description The paper presents an application of the functional analysis, especially of differentialcalculus in linear topological locally convex spaces leading to formulae representing the evolution ofstates in dynamical systems with infinite fading memory
format Article
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institution Kabale University
issn 1844-640X
language English
publishDate 2013-05-01
publisher Academica Brancusi
record_format Article
series Fiabilitate şi Durabilitate
spelling doaj-art-e89b7702288244b5b772352bec9e716c2025-08-20T03:24:48ZengAcademica BrancusiFiabilitate şi Durabilitate1844-640X2013-05-011-supl392396FRÉCHET-MARINESCU’S DERIVATIVE IN THE MATHEMATICAL MODELING OF DYNAMIC SYSTEMSEufrosina OTLACANThe paper presents an application of the functional analysis, especially of differentialcalculus in linear topological locally convex spaces leading to formulae representing the evolution ofstates in dynamical systems with infinite fading memoryhttp://www.utgjiu.ro/rev_mec/mecanica/pdf/2013-01.Supliment/62_Eufrosina%20Otlacan.pdfFréchet-Marinescu’s differentiallocally convex topologyfading memory systems
spellingShingle Eufrosina OTLACAN
FRÉCHET-MARINESCU’S DERIVATIVE IN THE MATHEMATICAL MODELING OF DYNAMIC SYSTEMS
Fiabilitate şi Durabilitate
Fréchet-Marinescu’s differential
locally convex topology
fading memory systems
title FRÉCHET-MARINESCU’S DERIVATIVE IN THE MATHEMATICAL MODELING OF DYNAMIC SYSTEMS
title_full FRÉCHET-MARINESCU’S DERIVATIVE IN THE MATHEMATICAL MODELING OF DYNAMIC SYSTEMS
title_fullStr FRÉCHET-MARINESCU’S DERIVATIVE IN THE MATHEMATICAL MODELING OF DYNAMIC SYSTEMS
title_full_unstemmed FRÉCHET-MARINESCU’S DERIVATIVE IN THE MATHEMATICAL MODELING OF DYNAMIC SYSTEMS
title_short FRÉCHET-MARINESCU’S DERIVATIVE IN THE MATHEMATICAL MODELING OF DYNAMIC SYSTEMS
title_sort frechet marinescu s derivative in the mathematical modeling of dynamic systems
topic Fréchet-Marinescu’s differential
locally convex topology
fading memory systems
url http://www.utgjiu.ro/rev_mec/mecanica/pdf/2013-01.Supliment/62_Eufrosina%20Otlacan.pdf
work_keys_str_mv AT eufrosinaotlacan frechetmarinescusderivativeinthemathematicalmodelingofdynamicsystems