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A $C^2$-Perturbative Bernstein Theorem for Anisotropic Entire Minimal Graphs
We prove a Bernstein theorem for $Φ$-anisotropic minimal hypersurfaces in dimensions $1\leq n\leq 7$ that the only entire smooth solutions $u$ of $Φ$-anisotropic minimal hypersurfaces equation are affine functions provided the anisotropic area functional integrand $Φ$ is sufficiently $C^{2}$--close
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