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  • When modelling physical problems, one can deal with so called multiscale problems, where one scale of physical reality is well separated but is part of another scale (or more scales) and these influence each other. As multiscale problems we consider analyses of materials consisting of more phases (e.g. composites), polycrystals etc. The article summarizes chosen basic contributions and methods of this field of mechanics applicable to solving the problems and performing the numerical analyses of woven materials.
  • When modelling physical problems, one can deal with so called multiscale problems, where one scale of physical reality is well separated but is part of another scale (or more scales) and these influence each other. As multiscale problems we consider analyses of materials consisting of more phases (e.g. composites), polycrystals etc. The article summarizes chosen basic contributions and methods of this field of mechanics applicable to solving the problems and performing the numerical analyses of woven materials. (en)
Title
  • Multiscale problems of mechanics
  • Multiscale problems of mechanics (en)
skos:prefLabel
  • Multiscale problems of mechanics
  • Multiscale problems of mechanics (en)
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  • RIV/61989100:27230/10:86075134!RIV11-MSM-27230___
http://linked.open...avai/riv/aktivita
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  • 273199
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  • RIV/61989100:27230/10:86075134
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  • scale; homogenisation; multiscale; finite element (en)
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  • [0E456D20221F]
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  • Liberec, Česká republika
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  • Liberec. ČR
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  • Proceedings of 12th International scientific conference Applied mechanics 2010
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  • Březný, Pavel
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number of pages
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  • Technická univerzita v Liberci
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  • 978-80-7372-586-0
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  • 27230
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