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In this paper we study the asymptotic behavior, ash→∞, of the minimum points of the functionals $$\int {[f(hx,Du) + gu]dx} $$ , wheref(x, ξ) is periodic inx and convex inξ, andu is vector valued. A convergence theorem is stated without uniform coerciveness assumptions.
Applied Mathematics and Optimization – Springer Journals
Published: Mar 23, 2005
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