Global unique continuation holds for the parabolic fractional p-Laplace equation with potentials in L^{p'}_t W^{-s,p'}_x, via a short proof that avoids extension techniques and Carleman estimates.
Quantitative uniqueness for fractional heat type operators.Calculus of Variations and Partial Differential Equations, 62(7):195
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Global UCP For Parabolic Fractional $p$-Laplace Equation With Very Rough Potentials
Global unique continuation holds for the parabolic fractional p-Laplace equation with potentials in L^{p'}_t W^{-s,p'}_x, via a short proof that avoids extension techniques and Carleman estimates.