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• W1981861185 abstract "We prove regularity results for solutions of the equation [div( ^{(p-2)/2} AX u) = 0,] $1 leq Lambda w(x)^{2/p}|xi|^2,] $w in A_p$, then we show that solutions are locally Holder continuous. If the degeneracy is of the form [ k(x)^{-2/p'}|xi|^2leq leq k(x)^{2/p}|xi|^2, ] $kin A_{p'}cap RH_tau$,where $tau$ depends on the homogeneous dimension, then the solutions are continuous almost everywhere, and we give examples to show that this is the best result possible. We give an application to maps of finite distortion." @default.
• W1981861185 created "2016-06-24" @default.
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• W1981861185 date "2011-10-14" @default.
• W1981861185 modified "2023-09-27" @default.
• W1981861185 title "Regularity of solutions to degenerate $p$-Laplacian equations" @default.
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• W1981861185 hasPublicationYear "2011" @default.
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