A Li-Yau gradient estimate, a Harnack inequality, and an a priori bound are established for positive solutions of the Finslerian logarithmic Schrödinger equation under lower curvature bounds.
and Lieb, E.H., Sharp uniform convexity and smoothness inequalities for trace norms, Invent
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A Li-Yau gradient estimate for the Finslerian logarithmic Schr\"{o}dinger equation
A Li-Yau gradient estimate, a Harnack inequality, and an a priori bound are established for positive solutions of the Finslerian logarithmic Schrödinger equation under lower curvature bounds.