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  • In the present paper, we address in detail a specific problem related to mechanics of random discrete media, namely the stored energy estimates for finite two-component lattices with a fixed geometry and the heterogeneity distribution characterized in the sense of the second-order spatial statistics. Variational bounds and estimates are established following recent extensions of the classical Hashin-Shtrikman-Willis (HSW) variational principles to finite-sized random composite bodies.
  • In the present paper, we address in detail a specific problem related to mechanics of random discrete media, namely the stored energy estimates for finite two-component lattices with a fixed geometry and the heterogeneity distribution characterized in the sense of the second-order spatial statistics. Variational bounds and estimates are established following recent extensions of the classical Hashin-Shtrikman-Willis (HSW) variational principles to finite-sized random composite bodies. (en)
Title
  • A Variational Approach to Non-Local Energy Minimization of Random Elastic Lattices
  • A Variational Approach to Non-Local Energy Minimization of Random Elastic Lattices (en)
skos:prefLabel
  • A Variational Approach to Non-Local Energy Minimization of Random Elastic Lattices
  • A Variational Approach to Non-Local Energy Minimization of Random Elastic Lattices (en)
skos:notation
  • RIV/68407700:21110/09:00160769!RIV10-MSM-21110___
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  • Z(MSM6840770003)
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  • 301648
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  • RIV/68407700:21110/09:00160769
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  • random discrete systems; energy bounds; second-order statistics; Hashin- Shtrikman-Willis variational principles (en)
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  • [31B8EAE90A66]
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  • Madeira
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  • Proceedings of the Twelfth International Conference on Civil, Structural and Environmental Engineering Computing
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  • Zeman, Jan
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issn
  • 1759-3433
number of pages
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  • Civil-Comp Press Ltd
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  • 978-1-905088-30-0
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  • 21110
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