We provide some lower semicontinuity results in the space of special functions of bounded deformation for energies of the type $int_{∫J_u} heta(u^+,u^−,mu)d{mathcal H}^{N−1}, [u]cdot mugeq 0 ; {mathcal H}^{N−1}$-a.e.on $J_u$, and give some examples and applications to minimum problems, arising in Fracture Mechanics for linearly elastic materials.
Some sufficient conditions for lower semicontinuity in SBD and applications to minimum problems / Giuliano, Gargiulo; Zappale, Elvira. - In: MATHEMATICAL METHODS IN THE APPLIED SCIENCES. - ISSN 1099-1476. - Volume 34, Issue 12(2011), pp. 1541-1552. [10.1002.mma/1464]
Titolo: | Some sufficient conditions for lower semicontinuity in SBD and applications to minimum problems | |
Autori: | ZAPPALE, ELVIRA (Corresponding author) | |
Data di pubblicazione: | 2011 | |
Rivista: | ||
Citazione: | Some sufficient conditions for lower semicontinuity in SBD and applications to minimum problems / Giuliano, Gargiulo; Zappale, Elvira. - In: MATHEMATICAL METHODS IN THE APPLIED SCIENCES. - ISSN 1099-1476. - Volume 34, Issue 12(2011), pp. 1541-1552. [10.1002.mma/1464] | |
Handle: | http://hdl.handle.net/11573/1458108 | |
Appartiene alla tipologia: | 01a Articolo in rivista |
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