Inverse boundary value problems for systems of partial differential equations
We describe a simple way of constructing exponentially growing solutions of the second order systems with the Laplacian as the principal term.
math.AP↗
arXiv subjects
Publications and source records attributed to Gregory Eskin.
We describe a simple way of constructing exponentially growing solutions of the second order systems with the Laplacian as the principal term.
We consider the inverse problem of the recovery of the gauge field in R^2 modulo gauge transformations from the non-abelian Radon transform.A global uniqueness theorem is proven for the case when the gauge field has a compact support.