On the fractional powers of a Schrödinger operator with a Hardy-type potential

Abstract

Strong unique continuation properties and a classification of the asymptotic profiles are established for the fractional powers of a Schrödinger operator with a Hardy-type potential, by means of an Almgren monotonicity formula combined with a blow-up analysis.

References in corpus (2)

• Strong unique continuation and local asymptotics at the boundary for fractional elliptic equations
• Strong unique continuation from the boundary for the spectral fractional Laplacian