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Fractional calculus with applications in mechanics: vibrations and diffusion processes

This book contains mathematical preliminaries in which basic definitions of fractional derivatives and spaces are presented. The central part of the book contains various applications in classical mechanics including fields such as: viscoelasticity, heat conduction, wave propagation and variational...

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Detalles Bibliográficos
Autores principales: Atanackovic, T, Pilipovic, Steven, Stankovic, Bogoljub, Zorica , Dusan
Lenguaje:eng
Publicado: Wiley-ISTE 2014
Materias:
Acceso en línea:http://cds.cern.ch/record/1668370
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author Atanackovic, T
Pilipovic, Steven
Stankovic, Bogoljub
Zorica , Dusan
author_facet Atanackovic, T
Pilipovic, Steven
Stankovic, Bogoljub
Zorica , Dusan
author_sort Atanackovic, T
collection CERN
description This book contains mathematical preliminaries in which basic definitions of fractional derivatives and spaces are presented. The central part of the book contains various applications in classical mechanics including fields such as: viscoelasticity, heat conduction, wave propagation and variational Hamilton-type principles. Mathematical rigor will be observed in the applications. The authors provide some problems formulated in the classical setting and some in the distributional setting. The solutions to these problems are presented in analytical form and these solutions are then analyzed num
id cern-1668370
institution Organización Europea para la Investigación Nuclear
language eng
publishDate 2014
publisher Wiley-ISTE
record_format invenio
spelling cern-16683702021-04-21T21:14:33Zhttp://cds.cern.ch/record/1668370engAtanackovic, TPilipovic, StevenStankovic, BogoljubZorica , DusanFractional calculus with applications in mechanics: vibrations and diffusion processesMathematical Physics and Mathematics This book contains mathematical preliminaries in which basic definitions of fractional derivatives and spaces are presented. The central part of the book contains various applications in classical mechanics including fields such as: viscoelasticity, heat conduction, wave propagation and variational Hamilton-type principles. Mathematical rigor will be observed in the applications. The authors provide some problems formulated in the classical setting and some in the distributional setting. The solutions to these problems are presented in analytical form and these solutions are then analyzed numWiley-ISTEoai:cds.cern.ch:16683702014
spellingShingle Mathematical Physics and Mathematics
Atanackovic, T
Pilipovic, Steven
Stankovic, Bogoljub
Zorica , Dusan
Fractional calculus with applications in mechanics: vibrations and diffusion processes
title Fractional calculus with applications in mechanics: vibrations and diffusion processes
title_full Fractional calculus with applications in mechanics: vibrations and diffusion processes
title_fullStr Fractional calculus with applications in mechanics: vibrations and diffusion processes
title_full_unstemmed Fractional calculus with applications in mechanics: vibrations and diffusion processes
title_short Fractional calculus with applications in mechanics: vibrations and diffusion processes
title_sort fractional calculus with applications in mechanics: vibrations and diffusion processes
topic Mathematical Physics and Mathematics
url http://cds.cern.ch/record/1668370
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AT pilipovicsteven fractionalcalculuswithapplicationsinmechanicsvibrationsanddiffusionprocesses
AT stankovicbogoljub fractionalcalculuswithapplicationsinmechanicsvibrationsanddiffusionprocesses
AT zoricadusan fractionalcalculuswithapplicationsinmechanicsvibrationsanddiffusionprocesses