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Harnack Inequality for Nonlinear Equations Driven by the Normalized Infinity-Laplacian
We establish interior Harnack inequalities for nonnegative viscosity solutions of \[ Δ_\infty^N u=f(u)+g(u)|Du|^q,\qquad 0<q<2, \] under natural monotonicity, sign, and Keller--Osserman-type assumptions on the nonlinearities. We first prove a local Harnack inequality for positive supersolutions of a
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