Inverse initial-boundary value problem for a fractional diffusion-wave equation with a non-Carleman shift (Q946126)

The authors consider an inverse initial-boundary value problem to determine the coefficients depending only on time and their fractional derivatives for a fractional diffusion-wave equation with a fractional time derivative and with delay in the spatial coordinate. They prove existence and uniqueness for the inverse problem by reducing the problem to a system of Volterra integral equations of the second kind.