Inverse problems for convection-diffusion equations with the condition of pointwise overdetermination are considered. It is proven that problem on recovering point sources uniquely solvable under certain conditions data.

The paper is concerned with an inverse point source problem for the Helmholtz equation. It consists of recovering locations and amplitudes a finite number radiative sources inside given inhomogeneous medium from knowledge single boundary measurement. main result new H\"{o}lder type stability estimate inversion under assumption that are well separated. proof based on combination Carleman estimat...