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Intrinsic Harnack's inequality for a general nonlinear parabolic equation in non-divergence form

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arXiv:2308.13443v2 Announce Type: replace
Abstract: We prove the intrinsic Harnack's inequality for a general form of a parabolic equation that generalizes both the standard parabolic $p$-Laplace equation and the normalized version arising from stochastic game theory. We prove each result for the optimal range of exponents and ensure that we get stable constants.

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