most citedUnique continuation property and Poincaré inequality for higher order fractional Laplacians with applications in inverse problems

44 citations · 77 across the 4 of their papers we have counts for

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math.AP2020★ 30 cited

The higher order fractional Calderón problem for linear local operators: uniqueness

Giovanni Covi, Keijo Mönkkönen, Jesse Railo +1

We study an inverse problem for the fractional Schrödinger equation (FSE) with a local perturbation by a linear partial differential operator (PDO) of order smaller than the order…

math.AP2020★ 44 cited

Unique continuation property and Poincaré inequality for higher order fractional Laplacians with applications in inverse problems

Giovanni Covi, Keijo Mönkkönen, Jesse Railo

We prove a unique continuation property for the fractional Laplacian when . In addition, we study Poincaré-type inequalities for t…