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• W1582479256 abstract "We study linear time fractional diffusion equations in divergence form of time order less than one. It is merely assumed that the coefficients are measurable and bounded, and that they satisfy a uniform parabolicity condition. As the main result we establish for nonnegative weak supersolutions of such problems a weak Harnack inequality with optimal critical exponent. The proof relies on new a priori estimates for time fractional problems and uses Moser's iteration technique and an abstract lemma of Bombieri and Giusti, the latter allowing to avoid the rather technically involved approach via BMO. As applications of the weak Harnack inequality we establish the strong maximum principle, continuity of weak solutions at t = 0, and a Liouville type theorem." @default.
• W1582479256 created "2016-06-24" @default.
• W1582479256 creator A5000068015 @default.
• W1582479256 date "2010-09-24" @default.
• W1582479256 modified "2023-09-27" @default.
• W1582479256 title "A weak Harnack inequality for fractional evolution equations with discontinuous coefficients" @default.
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• W1582479256 hasPublicationYear "2010" @default.
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