Abstract
In this paper, we give new optimality conditions in terms of Young measures for nonconvex minimization problems of type Inf${\int _\Omega} f \bigl(x, u(x), Du(x) \bigr)\,dx$. The analysis of these conditions allows us to find sufficient assumptions for the existence of a minimum.
Citation
Gilles Aubert. Rabah Tahraoui. "Young measures, relaxation of functionals and existence results without weak lower semicontinuity." Adv. Differential Equations 3 (2) 293 - 336, 1998. https://doi.org/10.57262/ade/1366399900
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