Hardy's Uncertainty Principle, Convexity and Schrödinger Evolutions

Mathematics – Analysis of PDEs

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Scientific paper

We prove the logarithmic convexity of certain quantities, which measure the quadratic exponential decay at infinity and within two characteristic hyperplanes of solutions of Schr\"odinger evolutions. As a consequence we obtain some uniqueness results that generalize (a weak form of) Hardy's version of the uncertainty principle. We also obtain corresponding results for heat evolutions.

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