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Partial regularity in the interior for discontinuous inhomogeneous elliptic system with VMO-coefficients
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In this paper, we are concerned with discontinuous elliptic problems with VMO-coefficients in divergence form under natural and controllable growth conditions. We obtain that the weak solution u is locally Hölder continuous besides a singular set by using \(\mathcal {A}\)-harmonic approximation, where the Hölder exponent \(\alpha \in (0,1)\).

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