Abstract
Local Lipschitz continuity of local minimizers of vectorial integrals is proved when satisfies - growth condition and is not convex. The uniform convexity and the radial structure condition with respect to the last variable are assumed only at infinity. In the proof, we use semicontinuity and relaxation results for functionals with nonstandard growth.
Citation
Irene Benedetti. Elvira Mascolo. "Regularity of minimizers for nonconvex vectorial integrals with $p$-$q$ growth via relaxation methods." Abstr. Appl. Anal. 2004 (1) 27 - 44, 19 February 2004. https://doi.org/10.1155/S1085337504310079
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