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Abstract: this paper is to show that an integrand ' equivalent ISSN 0944-6532 / $ 2.50 c fl Heldermann Verlag to the function g (that is, generating the same integrals) may be "reconstructed" from the computation of some minimum problems for the functional G (Theorem 2.1) when g is positively homogeneous of degree one in the second variable. The formula we obtain for the integrand is of "derivation-type", and it does not involve the pointwise behaviour of g. In particular it can be used to compute the... (Update)
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BibTeX entry: (Update)
@misc{ dipartimento-journal,
author = "Andrea Braides Dipartimento",
title = "Journal of Convex Analysis Volume 2 (1995), No.1/2, 69--85 A Derivation
Formula for Convex Integral Functionals Defined on BV",
url = "citeseer.ist.psu.edu/764053.html" }
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2 Pallara: Integral representation of relaxed functionals on B.. (context) - Ambrosio - 1993
2 Muller: Relaxation of Quasiconvex Functionals in BV (context) - Fonseca - 1992
2 Tortorelli: Functionals with linear growth defined on vector.. (context) - Ambrosio, Mortola - 1991
1 Application a l'homog'en'eisation en plasticit'e (context) - Bouchitt'e, relaxation et al. - 1986
1 Tamanini: On the existence of solutions to a problem in mult.. (context) - Congedo - 1991
1 Coscia: A singular perturbation approach to problems in frac.. (context) - Braides - 1993
1 Giga: Variational integrals on mappings of bounded total var.. (context) - Aviles - 1991
1 Coscia: Interaction between bulk and surface energies in mul.. (context) - Braides - 1994
1 Modica: Integral functionals determined by their minima (context) - Maso - 1986
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