Abstract
We show that the class of smooth and isotropic Riemannian metrics is dense in the class of all lower semicontinuous Finsler metrics, with respect to the Γ‐convergence of energy integrals.
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We show that the class of smooth and isotropic Riemannian metrics is dense in the class of all lower semicontinuous Finsler metrics, with respect to the Γ‐convergence of energy integrals.