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Gradient rearrangement estimates for singular and degenerate anisotropic $p$-Laplace equations
In this paper, we prove global pointwise estimates on the decreasing rearrangement \(u^{\ast}\) and \([H(\nabla u)]^{\ast}\) of SOLAs \(u\) of an elliptic Poisson equation driven by the anisotropic \(p\)-Laplace operator \(Δ_p^H\) for given \(L^1\)-data and equipped with either homogeneous Dirichlet
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