Uniqueness and stability for inverse source problem for fractional diffusion-wave equations

Abstract This paper is devoted to the inverse problem of determining spatially dependent source in a time fractional diffusion-wave equation, with aid extra measurement data at subboundary. A uniqueness result obtained by using analyticity and newly established unique continuation principle provided that coefficients are all temporally independent. We also derive Lipschitz stability our under suitable topology whose norm given via adjoint system equation.