This paper is devoted to prove new relaxation and $\Gamma$-convergence theorems on $\BV(\Om)$ for a class of integral functionals, whose integrands have a product type structure, but they do not satisfy any assumptions of coerciveness or continuity with respect to the spatial variable.
Relaxation in BV for a class of functionals without continuity assumptions / Amar, Micol; DE CICCO, Virginia. - In: NODEA-NONLINEAR DIFFERENTIAL EQUATIONS AND APPLICATIONS. - ISSN 1021-9722. - 15:1-2(2008), pp. 25-44. [10.1007/s00030-007-6014-z]
Relaxation in BV for a class of functionals without continuity assumptions
AMAR, Micol;DE CICCO, Virginia
2008
Abstract
This paper is devoted to prove new relaxation and $\Gamma$-convergence theorems on $\BV(\Om)$ for a class of integral functionals, whose integrands have a product type structure, but they do not satisfy any assumptions of coerciveness or continuity with respect to the spatial variable.File allegati a questo prodotto
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