# A derivation formula for convex integral functionals defined on $\text{BV}\left(\text{\Omega}\right)$.

Braides, Andrea; Chiadò Piat, Valeria

Journal of Convex Analysis (1995)

- Volume: 2, Issue: 1-2, page 69-85
- ISSN: 0944-6532

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topBraides, Andrea, and Chiadò Piat, Valeria. "A derivation formula for convex integral functionals defined on .." Journal of Convex Analysis 2.1-2 (1995): 69-85. <http://eudml.org/doc/231531>.

@article{Braides1995,

author = {Braides, Andrea, Chiadò Piat, Valeria},

journal = {Journal of Convex Analysis},

keywords = {BV spaces; integral functionals; relaxation; functions of bounded variation; derivation formula; positively one-homogeneous functionals; homogenization},

language = {eng},

number = {1-2},

pages = {69-85},

publisher = {Heldermann Verlag},

title = {A derivation formula for convex integral functionals defined on .},

url = {http://eudml.org/doc/231531},

volume = {2},

year = {1995},

}

TY - JOUR

AU - Braides, Andrea

AU - Chiadò Piat, Valeria

TI - A derivation formula for convex integral functionals defined on .

JO - Journal of Convex Analysis

PY - 1995

PB - Heldermann Verlag

VL - 2

IS - 1-2

SP - 69

EP - 85

LA - eng

KW - BV spaces; integral functionals; relaxation; functions of bounded variation; derivation formula; positively one-homogeneous functionals; homogenization

UR - http://eudml.org/doc/231531

ER -

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